getwd()
[1] "/Users/manasa/Documents/Work/TTT/02_Proteomics/02_First-TMT-data"

Now that we have loaded all the packages we need for working with this data, let’s move on to the data.

# -----------------------------------------------
# Step 00: Read data
# Read in all the data required for analysis
# -----------------------------------------------
# File of contaminants - proteins to exclude from analysis as are things like keratin, alcohol dehydrogenase etc....
contam = read.delim("Input/Common contaminant_all.csv",sep=",",header=T)
# Read in the sample file that matches columns to sample contents
samp.dat = read.delim("Input/samples.txt",sep="\t",header=T)
# Read in the data files that contain peptide level output from Proteome discoverer...
# Note: The columns that begin with "Found.in.Sample.in" correspond to various samples in the study.
# Columns of interest are "sequence", "modifications","master.protein.accessions","abundance","quan.info"
data = read.delim("Input/Dosages_4step-Trizol_PeptideGroups.txt",sep="\t",comment.char="",as.is=T,header=T)
# Subset data to only keep columns of interest
prot.data = data[,c(1:6,10:14,17,42:51,62)]
# Rename tmt tagged columns with UV dosage names
for(i in 1:nrow(samp.dat)){
  id = grep(samp.dat$TMT[i],colnames(prot.data))
  colnames(prot.data)[id] = paste(samp.dat$Sample[i])
}
dim(prot.data)
[1] 14456    23
head(prot.data)

data has 23 columns and 14456 rows - each row belonging to a peptide abundance value across all 10 samples. We now go through a series of filtering steps to obtain a dataset we can use for downstream analyses.

# ---------------------------------------------------------------------------------
# Step 01 : Filter 
# We perform 3 layers of filtering - unique proteins, contaminants,missing values
# ---------------------------------------------------------------------------------
# Step 1a : Filter only for those peptides that have a unique master protein. Done using column "quan.info" and titled 'Unique'
peptide.stats = table(prot.data$Quan.Info)
peptide.stats

NoQuanValues    NotUnique       Unique 
        1440          715        12301 
filt.1a = prot.data[which(prot.data$Quan.Info == "Unique"),]
dim(filt.1a) #12301 are unique peptides, 715 are non-unique and 1440 are missing values 
[1] 12301    23
# Step 1b : Filter out those proteins that are contaminants from the contaminants list and annotate missing values
filt.1b = filt.1a[-which(filt.1a$Master.Protein.Accessions %in% contam$Protein.Group.Accessions),]
num.contams = length(which(filt.1a$Master.Protein.Accessions %in% contam$Protein.Group.Accessions))
dim(filt.1a) # 12301 in total
[1] 12301    23
dim(filt.1b) # 12077 filtered proteins
[1] 12077    23
print(num.contams) # 224 contaminant proteins
[1] 224
# Adding extra information about rows with missing values
filt.1b$count.missing = rowSums(is.na(filt.1b[,c(13:22)]))
filt.1b$Missing = FALSE
filt.1b$Missing[which(filt.1b$count.missing > 0)] = TRUE
head(filt.1b)

We have a column called “Missing” to identify which peptides have one or more missing values across the 10 samples. “count.missing” tells us how many missing values there are for that peptide.

# ---------------------------------------------------------------------------------
# Step 02a : Creating an MSnSet which is needed for using the MSnbase backage
# ---------------------------------------------------------------------------------
# The rownames of samp.dat have to be the same as column names in the expression data matrix
rownames(samp.dat) = samp.dat$Sample
# Create an MSnSet object
res <- MSnSet(exprs = as.matrix(filt.1b[,c(13:22)]),fData=filt.1b[,c(10,1:9,12,23:25)],pData = samp.dat[,c(2,1)])
res <- res[rowSums(is.na(exprs(res)))!=10,] # exclude  peptides without any quantification
print(res)
MSnSet (storageMode: lockedEnvironment)
assayData: 12077 features, 10 samples 
  element names: exprs 
protocolData: none
phenoData
  sampleNames: 150mJ.1 150mJ.2 ... Pool.1 (10 total)
  varLabels: TMT Sample
  varMetadata: labelDescription
featureData
  featureNames: 2 3 ... 14455 (12077 total)
  fvarLabels: Master.Protein.Accessions Checked ... Missing (14 total)
  fvarMetadata: labelDescription
experimentData: use 'experimentData(object)'
Annotation:  
- - - Processing information - - -
Subset [12077,10][12077,10] Tue Aug 29 10:00:37 2017 
 MSnbase version: 2.0.2 
# How many missing values per peptide
table(fData(res)$count.missing)

    0     1     2     3     4     5     6     7     8     9 
11451   551    38    16     8     4     2     4     1     2 
colSums(is.na(exprs(res)))
 150mJ.1 150mJ.2  150mJ.3   275mJ.1  275mJ.2  275mJ.3  400mJ.1  400mJ.2  400mJ.3   Pool.1 
      22       11      612       49        6       17        6       33        6       31 
table(rowSums(is.na(exprs(res))))

    0     1     2     3     4     5     6     7     8     9 
11451   551    38    16     8     4     2     4     1     2 
# Checking missing values
table(is.na(res))

 FALSE   TRUE 
119977    793 

The MSnSet object has been created to include protein abundance values, some metadata and sample information (UV dosage in this case)

# ---------------------------------------------------------------------------------
# Step 02a : Imputing missing values in the protein expression data using 'impute'
# ---------------------------------------------------------------------------------
# Subsetting only those peptides with one or more missing values
# Replacing missing values with 0 and non-missing with 1
# Displaying missing values
miss.many = res[rowSums(is.na(exprs(res)))>=1,]
exprs(miss.many)[exprs(miss.many) != 0] = 1
exprs(miss.many)[is.na(exprs(miss.many))] = 0
heatmap.2(exprs(miss.many), col = c("lightgray", "black"),
            scale = "none", dendrogram = "none",
            trace = "none", keysize = 0.5, key = FALSE,Colv=F,
            ColSideColors = rep(c("steelblue", "darkolivegreen","magenta","black"), times = c(3,3,3,1)))

# Impute missing values 
impute.res <- impute(res,method = "knn")
9 rows with more than 50 % entries missing;
 mean imputation used for these rows
Cluster size 12068 broken into 11832 236 
Cluster size 11832 broken into 8982 2850 
Cluster size 8982 broken into 3383 5599 
Cluster size 3383 broken into 1164 2219 
Done cluster 1164 
Cluster size 2219 broken into 1271 948 
Done cluster 1271 
Done cluster 948 
Done cluster 2219 
Done cluster 3383 
Cluster size 5599 broken into 3042 2557 
Cluster size 3042 broken into 1360 1682 
Done cluster 1360 
Cluster size 1682 broken into 631 1051 
Done cluster 631 
Done cluster 1051 
Done cluster 1682 
Done cluster 3042 
Cluster size 2557 broken into 1453 1104 
Done cluster 1453 
Done cluster 1104 
Done cluster 2557 
Done cluster 5599 
Done cluster 8982 
Cluster size 2850 broken into 725 2125 
Done cluster 725 
Cluster size 2125 broken into 1238 887 
Done cluster 1238 
Done cluster 887 
Done cluster 2125 
Done cluster 2850 
Done cluster 11832 
Done cluster 236 
pData(impute.res)$Sample = gsub('\\s+','',pData(impute.res)$Sample)
# Plot imputed values 
res.miss = melt(exprs(res))
colnames(res.miss) = c("Row","Dosage","Abundance_imp")
res.no.miss = melt(exprs(impute.res))
colnames(res.no.miss) = c("Row","Dosage","Abundance")
imp.vals = res.no.miss[which(is.na(res.miss$Abundance_imp)),]
# Some boxplots of the data
#---------------------------
# All data including missing values
boxplot(log2(res.miss$Abundance)~as.factor(res.miss$Dosage),las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="All data including missing values")

# Imputed values/missing values only
b.imp = boxplot(log2(imp.vals$Abundance)~imp.vals$Dosage,las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="Imputed values only")

boxplot(log2(imp.vals$Abundance)~imp.vals$Dosage,las=2,names = paste(b.imp$names," (n=", b.imp$n, ")",sep=""),col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="Imputed values only",,cex.axis = 0.6)

# All data icluding newly imputed values
boxplot(log2(res.no.miss$Abundance)~as.factor(res.no.miss$Dosage),las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="All data with imputed values")

# Additional plots showing fraction of missing values
# Not much use as in our case, it is very small. 
vim.dat = data.frame(cbind(Abundance_imp=res.miss$Abundance_imp,Abundance=res.no.miss$Abundance),stringsAsFactors = F)
head(vim.dat)
vim.dat$which.miss = FALSE
vim.dat$which.miss[which(is.na(vim.dat$Abundance_imp))] = TRUE
table(vim.dat$which.miss)

 FALSE   TRUE 
119977    793 
histMiss(vim.dat, only.miss = F)

Click in in the left margin to switch to the previous variable or in the right margin to switch to the next variable.
To regain use of the VIM GUI and the R console, click anywhere else in the graphics window.

pbox(vim.dat, ylim=c(0,500),selection="none")

Click in in the left margin to switch to the previous variable or in the right margin to switch to the next variable.
To regain use of the VIM GUI and the R console, click anywhere else in the graphics window.

matrixplot(vim.dat)

Click in a column to sort by the corresponding variable.
To regain use of the VIM GUI and the R console, click outside the plot region.

We have a small number of missing values - 793 peptides have one or more missing values out of 12244 peptides in total. 551/793 are missing in 1 sample only and 38/793 in 2 samples. Only 2 peptides are missing in 9/10 samples.

# ---------------------------------------------------------------------------------
# Step 03 : Normalising imputed data using various methods to determine ideal one
# ---------------------------------------------------------------------------------
qnt.max <- normalise(impute.res, "max")
qnt.sum <- normalise(impute.res, "sum")
qnt.quant <- normalise(impute.res, "quantiles")
qnt.qrob <- normalise(impute.res, "quantiles.robust")
qnt.vsn <- normalise(impute.res, "vsn")
vsn2: 12077 x 10 matrix (1 stratum). Please use 'meanSdPlot' to verify the fit.
## ---- plotting function---------
.plot <- function(x,ttl=NULL) {
  boxplot(exprs(x),
          main=ifelse(is.null(ttl),processingData(x)@processing[2],ttl),
          cex.main=1.5,
          cex.lab=.5,
          cex.axis=0.8,
          cex=.8,
          las=2)
  grid()
}
# Using the plotting function to plot boxplots for all diff types of normalisation methods
oldmar <- par()$mar
par(mfrow=c(3,2),mar=c(2.9,2.9,2.9,1))
.plot(impute.res, ttl = "Non-normalised data")
.plot(qnt.max, ttl = "Maximum")
.plot(qnt.sum, ttl = "Sum")
.plot(qnt.quant, ttl = "Quantile")
.plot(qnt.qrob, ttl = "Robust quantile")
.plot(qnt.vsn, ttl = "vsn")

# Checking the effects of normalisation on covariance
sd1 <- apply(log2(exprs(impute.res))+10,1,sd)
mn1 <- apply(log2(exprs(impute.res))+10,1,mean)
cv1 <- sd1/mn1
sd2 <- apply(exprs(qnt.vsn)+10,1,sd)
mn2 <- apply(exprs(qnt.vsn)+10,1,mean)
cv2 <- sd2/mn2
dfr <- rbind(data.frame(rank=order(mn1),cv=cv1,norm="raw"),
             data.frame(rank=order(mn2),cv=cv2,norm="vsn"))
rmed1 <- rollapply(cv1,7,function(x) median(x,na.rm=TRUE))
rmed2 <- rollapply(cv2,7,function(x) median(x,na.rm=TRUE))
dfr2 <- rbind(data.frame(x=seq(0,30,by=30/length(rmed1))[-1],y=rmed1,norm="raw"),data.frame(x=seq(0,30,by=30/length(rmed2))[-1],y=rmed2,norm="vsn"))
p <- ggplot()+geom_line(data=dfr2,aes(x=x,y=y,col=norm)) + theme_gray(7)
plot(p)

Will keep the data from the vsn normalisation for downstream analyses as it normalises the data better than other methods used in this comparison such as “sum”, “max”, “quantile”.

For all further steps, we will use the object “qnt.vsn”

# ---------------------------------------------------------------------------------
# Step 04a : Aggregate peptide data to protein expression values
# There is an in-built function called 'combineFeatures' to do thi within MSnBase
# ---------------------------------------------------------------------------------
protnames <- fData(qnt.vsn)$Master.Protein.Accessions
table(protnames)
protnames
A0A024QZP7 A0A024R216 A0A024R4E5 A0A024R644 A0A075B716 A0A087WSV8 A0A087WTW0 A0A087WUL9 A0A087WUT6 A0A087WUZ3 A0A087WV75 A0A087WVC6 A0A087WVP1 A0A087WVQ6 A0A087WW66 
         1          5         30          2          2          3          2          3         42         48          6          3          4         38          9 
A0A087WX22 A0A087WXF8 A0A087WY31 A0A087WYL5 A0A087WYN9 A0A087WZ30 A0A087WZT3 A0A087X0H9 A0A087X117 A0A087X1R1 A0A087X1U6 A0A087X1Z3 A0A087X211 A0A087X2G6 A0A087X2H1 
         2          2          3          2          2          6          2          3          2          8          1          2          2          1          1 
A0A087X2I1 A0A096LNX8 A0A0A0MQS2 A0A0A0MQX8 A0A0A0MR39 A0A0A0MR66 A0A0A0MRM9 A0A0A0MRX1 A0A0A0MSE2 A0A0A0MSW4 A0A0A0MT33 A0A0A0MT49 A0A0A0MT64 A0A0A0MTC1 A0A0A0MTC5 
         3          5          4          6          8         14         27          7          2          2          3          6          5          2          8 
A0A0A0MTH3 A0A0A0MTS2 A0A0A6YYL6 A0A0B4J1V8 A0A0B4J2E5 A0A0C4DFM7 A0A0C4DG17 A0A0C4DG49 A0A0C4DGB5 A0A0C4DGG9 A0A0C4DGH0 A0A0D9SEN2 A0A0D9SF30 A0A0D9SF53 A0A0D9SF98 
         3          4          5          5          5          2          4          4          3         14          4         11          6         20          1 
A0A0G2JIW1 A0A0G2JJL1 A0A0G2JK23 A0A0G2JK44 A0A0G2JNW7 A0A0G2JPP5 A0A0R4J2E2 A0A0U1RQK7 A0A0U1RRH6 A0A0U1RRM6 A0A0X1KG71 A0A140LJL2 A0A140T930 A0A1B0GTU4 A0A1B0GUW5 
         8          1          3          4          4         13          3          4          3          5          2          2          1          3          1 
A0A1B0GW77 A0A1C7CYX9     A0AVT1     A1L020     A1X283     A5YKK6     A6NHR9     A8K878     A8K968     A8MXP9     A8MYA2     A8MYK1     A9Z1X7     B0QY89     B0YIW6 
         5          8          6          2          2          5          5          3          1         32          5          2          6          6          4 
    B1AK88     B1ALY0     B3KS98     B4DDD6     B4DUT8     B4DY08     B5MBZ0     B5MCU0     B5ME97     B7Z645     B7Z6Z4     B7ZKJ3     B7ZKQ9     B7ZLQ5     B7ZM99 
         2          1          2          5          3         22          7          1          1          1          4          1          4          2          5 
    B8ZZD4     B8ZZN6     C9J6P4     C9JFV4     C9JIF9     C9JIZ6     C9JSZ1     D3DQV9     D6RBZ0     D6RER5     D6REX3     D6W592     E5RJD8     E5RJR5     E7EMB3 
         3          2          9          2          4         17          1         11          6          2          4          3          3          2          6 
    E7EPK1     E7EQ64     E7EQR4     E7EQT4     E7EQZ4     E7ERH1     E7ERS3     E7ESC6     E7ETY2     E7EVA0     E7EW49     E7EWR4     E7EX70     E9PAU2     E9PAV3 
         2          1          9         11          3          1         15          1          1         25          3          5          3          6          3 
    E9PB61     E9PGC5     E9PGC8     E9PHI4     E9PK25     E9PKU7     E9PLY5     E9PMV1     E9PNQ8     E9PQY2     E9PR17     E9PRY8     F1T0I1     F5GXR6     F5GYJ8 
        10          2         14          9          5          1          1          1          2          2          3         10         13          3          2 
    F5H039     F5H2X7     F5H5D3     F6S8M0     F6WQW2     F8VU51     F8VXC8     F8W0W8     F8W6C2     F8W727     F8W930     F8WCT1     G3V0J0     G3V180     G3V1L9 
         4          2          1          6          4          9          3          1          1          4         15          4          1          2          9 
    G3V3B0     G3XAI2     G5E9Q6     G5EA03     G5EA30     G8JLB6     H0Y412     H0Y4R2     H0Y704     H0Y8C2     H0Y8C6     H0Y8P4     H0YA96     H0YAB7     H0YBA3 
         1         10          2          2          9         14          1          6          1          2          3          5          1          1          2 
    H0YH80     H0YHG0     H0YIQ2     H0YKD8     H0YMD1     H3BLZ8     H3BPE7     H3BQK0     H3BQK9     H3BQM0     H3BR70     H3BUF6     H7BY55     H7BY57     H7BY58 
         1          2          5          2          7         14          6          4         25          2          1          1          3          5          2 
    H7BYY1     H7BZJ3     H7C215     H7C2I1     H7C2Q8     H7C4C5     H9KVB4     I3L2B0     I3L4C2     I3L504     J3KMX3     J3KN01     J3KN16     J3KN66     J3KPF3 
         1          1          2          3          8          1          6          5          3          3          2          5          2          1         11 
    J3KPP4     J3KPS3     J3KQ69     J3KQE5     J3KQN4     J3KTA4     J3KTL2     J3QK89     J3QQ67     J3QR07     J3QRS3     J3QRU1     J3QS41     J3QSU6     K7EJ20 
        12         15          6          3          1         24         11          5          2          8          3          3          2         30          2 
    K7EJ78     K7ELC7     K7ELL7     K7ELX0     K7ES00     M0QYN0     M0QYS1     M0QZM1     M0R0R2     M0R2B7     M0R2Z9     O00116     O00159     O00170     O00192 
         3          3          5          3          1          2          4          1          3          2         16          4          5          2          2 
    O00193     O00203     O00231     O00264     O00267     O00299     O00411     O00429     O00443     O00461     O00468     O00469     O00505     O00522     O00541 
         6          8          2          3          8          7          3          7          2          8         14          5          1          1          7 
    O00566     O00567     O00592     O00622     O00629     O14497     O14578     O14639     O14646     O14647     O14672     O14686     O14744     O14745     O14773 
         6          6          4          4          2          4          5          5         13          7          2          2          2          6          2 
    O14776     O14777     O14786     O14818     O14908     O14964     O14974     O14979     O14980     O15014     O15031     O15042     O15047     O15067     O15213 
         8          4          6          3          2          6         10         13          6          5         10         16          3          2          1 
    O15226     O15230     O15231     O15234     O15294     O15347     O15355     O15357     O15371     O15439     O15446     O15479     O15481     O15498     O43143 
         6         12          4          8          5          2         11          2          9          2          6          7          1          2         10 
    O43148     O43159     O43175     O43242     O43251     O43290     O43347     O43390     O43491     O43493     O43615     O43707     O43719     O43776     O43795 
         2          3          7          3          5         11          2         17          9         19          1         10         23          6          4 
    O43809     O43818     O43823     O43852     O60231     O60264     O60279     O60282     O60306     O60333     O60506     O60507     O60524     O60568     O60664 
         2          2         11          4          3          5          4          1          2          1          4          2          7          2          7 
    O60684     O60701     O60716     O60732     O60763     O60828     O60832     O60869     O60885     O75054     O75083     O75116     O75146     O75147     O75152 
         1          2         11          3          5          2          8          6          3          2          6          5          3          2          9 
    O75165     O75175     O75179     O75369     O75400     O75475     O75487     O75494     O75525     O75533     O75534     O75569     O75616     O75643     O75683 
         2          1          3         71         19         10          7          7          2         17         30          2          1         17          4 
    O75691     O75694     O75717     O75821     O75822     O75874     O75909     O75914     O75937     O75962     O75976     O76003     O76021     O76094     O94776 
         9          4          2          3         10          2          3          2          2          8         13          3          8          8          5 
    O94822     O94826     O94903     O94906     O94913     O94925     O94992     O95071     O95104     O95155     O95218     O95239     O95292     O95297     O95302 
         3          3          3          5          2          3          2          6          2          2         11         12          1          3          6 
    O95347     O95373     O95425     O95429     O95433     O95490     O95602     O95613     O95678     O95758     O95782     O95793     O95817     O95985     O96013 
        12          5          5          1          3          3          2         12          1          2          2          8          6          3          4 
    O96028     P00338     P00387     P00505     P00533     P00558     P00734     P01023     P02452     P02462     P02533     P02538     P02545     P02751     P02765 
         2          5          2          2          4         11          2          1         30          2          2          2         42         20          2 
    P02786     P04083     P04156     P04183     P04259     P04406     P04792     P04843     P04899     P04920     P05023     P05026     P05067     P05091     P05141 
        23          8          3          2          1         21          7          6          2          2         10         12          5          3          2 
    P05198     P05387     P05455     P05556     P05783     P05787     P06576     P06733     P06748     P06756     P07195     P07237     P07305     P07355     P07437 
         4          3         21         31          3          7          4         25         10         23          5         27          2         21          2 
    P07737     P07814     P07900     P07951     P07996     P08069     P08133     P08134     P08183     P08237     P08238     P08572     P08582     P08621     P08648 
         5         25         11          2         14          7          5          2          5          1         19          3          2         18          8 
    P08670     P08779     P09012     P09382     P09429     P09496     P09619     P09651     P09874     P09960     P0C0S5     P0C7U0     P0DMU7     P10412     P10586 
        34          6          3          5         13          4          3          9         27          3          2         10          4          2         21 
    P10809     P10909     P10915     P11021     P11047     P11117     P11142     P11166     P11216     P11279     P11387     P11388     P11413     P11586     P11717 
        15          3          2         24         20          2         23          3          4          6         34          9          7         23         27 
    P11766     P11940     P12004     P12109     P12110     P12111     P12268     P12270     P12814     P12956     P13010     P13473     P13489     P13639     P13647 
         2         18          3          4          2          6          9         26         14         12         12          3          4         25         16 
    P13667     P13674     P13797     P14384     P14543     P14618     P14625     P14866     P14868     P15170     P15328     P15529     P15531     P15880     P15924 
        15          2          2          2          3         14         18         36          8          2          5          2          4         15          9 
    P16070     P16104     P16403     P16615     P16949     P16989     P17050     P17096     P17252     P17480     P17655     P17812     P17858     P17980     P17987 
        16          2          3          4          3         12          2          4          2         28          4          2          2          3          7 
    P18084     P18124     P18206     P18433     P18583     P18615     P18669     P18827     P18858     P19013     P19022     P19174     P19338     P19367     P19525 
         6         13         21          3         18          2          3          3          3          1         13          3         42          7          6 
    P19823     P20042     P20073     P20248     P20290     P20645     P20700     P20930     P21333     P21359     P21796     P21980     P22087     P22102     P22234 
         4          6          3          2          4          7         39          2         96          1          3          4          5          5          6 
    P22314     P22626     P22695     P23229     P23246     P23284     P23368     P23396     P23470     P23526     P23588     P24534     P24666     P24752     P24928 
        15         35          2          3         31          7          2         12          2          6         24          4          2          4         11 
    P25398     P25445     P25685     P25686     P25705     P25786     P25942     P26006     P26038     P26196     P26358     P26368     P26373     P26583     P26599 
         4          2          2          2          9          2          2          6          8          5          9          7          9          6         13 
    P26639     P26640     P26641     P27348     P27635     P27694     P27695     P27708     P27797     P27824     P28482     P28799     P28838     P29317     P29323 
        12         16          8          3          4          8          4         27          7          3          2          2          4          6          3 
    P29353     P29372     P29401     P29558     P29590     P30040     P30043     P30044     P30048     P30050     P30086     P30101     P30153     P30260     P30414 
         2          2          9          1          3          2          2          2          3          2          2         21          4          2         10 
    P30419     P30530     P30533     P30622     P30825     P30876     P31151     P31431     P31483     P31689     P31930     P31939     P31942     P31946     P31947 
         4          4          3          2          2          8          2          8          2          6          1          3         19          3          4 
    P31948     P32004     P32119     P32969     P33176     P33991     P33992     P33993     P34741     P34932     P35052     P35221     P35222     P35232     P35241 
        10         12          4          2          9          7          2          5          3         21         17          7          5          3          4 
    P35249     P35251     P35268     P35269     P35556     P35568     P35579     P35580     P35606     P35613     P35658     P35659     P35998     P36578     P36915 
         4          4          7         12          5          3         86         18          3          9          7         13          5         12          3 
    P37198     P37275     P37802     P38159     P38432     P38606     P38646     P38919     P39019     P39023     P39687     P39748     P40222     P40227     P40261 
         4          2          7         10          6          4         17          2          7          6         14          3         15          5          2 
    P40692     P40925     P40926     P40939     P41214     P41227     P41240     P41250     P41252     P41440     P42166     P42167     P42224     P42285     P42696 
         2          2          4          8          6          2          2          8         10          3          2          1          4          5          2 
    P42704     P42766     P42785     P42892     P43007     P43121     P43246     P43358     P43686     P45880     P45973     P45974     P46013     P46060     P46063 
        33          2          4          8          3         27          4          3          2          4          1          9         75          1          5 
    P46087     P46109     P46459     P46776     P46777     P46778     P46781     P46783     P46821     P46939     P46940     P46976     P47897     P47914     P48634 
        10          4          2          5         19          2         10          4         16         22         19          2          5          6         35 
    P48643     P48681     P48960     P49006     P49137     P49189     P49207     P49257     P49321     P49327     P49368     P49411     P49454     P49588     P49589 
         9         10          5          6          2          3         11          1         21         29         13          9         21         11         10 
    P49736     P49755     P49756     P49790     P49792     P49915     P50395     P50454     P50479     P50552     P50570     P50750     P50895     P50897     P50914 
         3          2         22          8         51          8          4          8          3          2          2          1         10          3          4 
    P50990     P50991     P50993     P50995     P51114     P51116     P51148     P51149     P51153     P51452     P51531     P51610     P51648     P51665     P51858 
        15          5          1          2         11          5          3          3          2          2          1          6          2          2          4 
    P51991     P52209     P52272     P52292     P52294     P52306     P52597     P52701     P52732     P52756     P52907     P52948     P53350     P53396     P53618 
        12          3         24          6          2          1         10         11          8          2          4          4          2          8          2 
    P53621     P53992     P53999     P54132     P54136     P54289     P54577     P54578     P54709     P54727     P54886     P55011     P55036     P55060     P55072 
         8          2          7          1          5          8         14          2          3          3          5          8          3         10         23 
    P55081     P55084     P55209     P55265     P55268     P55290     P55786     P55795     P55884     P56182     P56192     P57721     P57723     P57740     P60174 
         2          2          2         12         10          5          4          6          6          7          6          1          4          3          9 
    P60228     P60468     P60709     P60842     P60866     P60903     P61011     P61020     P61026     P61106     P61158     P61221     P61247     P61254     P61313 
         2          2          8          9          3          2          6          1          1          1          3          3         14          5          2 
    P61586     P61604     P61927     P61956     P61978     P61981     P62081     P62136     P62191     P62195     P62241     P62249     P62258     P62263     P62266 
         2          2          2          1          6          3          6          3          2          3          7          2          2          8          2 
    P62269     P62277     P62280     P62316     P62424     P62633     P62701     P62736     P62750     P62753     P62805     P62820     P62829     P62847     P62851 
         5          2         10          3         11          7          8          2          7          8          7          1          2          4          5 
    P62857     P62879     P62888     P62899     P62906     P62913     P62917     P62995     P63010     P63104     P63151     P63167     P63244     P67809     P67936 
         2          3          3          5          3          3         12         11          4          9          3          1          8         19          3 
    P68104     P68363     P68366     P68371     P68431     P78310     P78316     P78324     P78332     P78347     P78357     P78371     P78527     P78536     P82675 
         8          1          2          2          1          2          5          6         11          2          3          4         55          9          4 
    P82933     P82970     P83731     P84098     P84103     P85037     P98155     P98160     P98179     Q00577     Q00653     Q00688     Q00839     Q01081     Q01085 
         3         12          7          4          9          3          6         13          6          5          5          3         28          3          8 
    Q01105     Q01130     Q01433     Q01469     Q01518     Q01581     Q01650     Q01780     Q01804     Q01813     Q01831     Q01844     Q01970     Q02224     Q02241 
        10          3          7          6          8          6          3          7          4          1          4          5          6          6          8 
    Q02539     Q02543     Q02790     Q02809     Q02878     Q02880     Q02952     Q03001     Q03188     Q03252     Q03405     Q03701     Q04637     Q04695     Q04721 
         2          7          8          6         10          5         10         20          1         12          7          8         27          5          4 
    Q04760     Q04837     Q04917     Q05209     Q05519     Q05639     Q05682     Q06203     Q06210     Q06481     Q06787     Q07065     Q07352     Q07666     Q07954 
         2          2          1          2         10          2          6          2          6          3          1         24          2         11         43 
    Q08170     Q08209     Q08211     Q08379     Q08380     Q08554     Q08722     Q08945     Q08AM6     Q08J23     Q09028     Q09161     Q09666     Q10570     Q12765 
         4          1         21          4          5          3          3         19          1          7          3          2        212          2          3 
    Q12769     Q12788     Q12789     Q12792     Q12797     Q12830     Q12841     Q12849     Q12874     Q12888     Q12904     Q12905     Q12906     Q12931     Q12959 
         2          3          3          2          6         12         13          9          8          9          3          4         20          2          3 
    Q13085     Q13123     Q13136     Q13148     Q13151     Q13155     Q13162     Q13185     Q13200     Q13206 
         2          4          3          4          9          2          2          4         11          5 
 [ reached getOption("max.print") -- omitted 744 entries ]
length(unique(protnames)) # 1744 proteins present in all 10 samples
[1] 1744
# Aggregating peptide abundance values into protein abundance values
qnt.prot <- combineFeatures(qnt.vsn, groupBy = protnames, fun = "median")
Combined 12077 features into 12077 using median
dim(qnt.prot)
[1] 1744   10
head(exprs(qnt.prot))
            150mJ.1 150mJ.2  150mJ.3   275mJ.1  275mJ.2  275mJ.3  400mJ.1  400mJ.2  400mJ.3   Pool.1
A0A024QZP7 3.816467 3.620175 3.927225 4.052191 3.357771 3.310799 3.357685 3.268323 3.294870 3.651255
A0A024R216 7.599068 8.060989 6.553413 5.027294 7.777270 7.677502 7.354644 7.367304 7.238476 7.079061
A0A024R4E5 6.329437 5.803502 6.730733 6.286203 6.320219 6.172760 5.830347 5.964010 5.750300 6.287400
A0A024R644 5.396222 5.055941 4.600265 4.333401 4.729008 4.757164 4.156337 4.452842 4.393996 4.887391
A0A075B716 6.043305 5.677170 5.677677 5.247188 5.606109 5.426848 5.970442 5.801846 5.696659 5.619219
A0A087WSV8 4.562525 5.022626 4.362861 4.670520 4.962158 5.500905 6.268788 5.923221 5.913728 4.863713
head(exprs(qnt.vsn))
   150mJ.1 150mJ.2  150mJ.3   275mJ.1  275mJ.2  275mJ.3  400mJ.1  400mJ.2  400mJ.3   Pool.1
2 2.768493 1.966696 6.596663 6.509413 2.401781 6.540405 1.903026 6.520467 6.507783 6.511016
3 4.166554 4.035286 5.620443 6.395213 4.589417 5.245986 6.144995 5.496511 5.716597 5.117277
4 5.200775 5.765512 5.219895 5.058563 5.142504 5.314060 4.817990 4.729333 4.899958 4.730216
5 5.892083 5.608025 5.671977 5.279402 5.237583 4.981204 5.499543 5.309686 5.272549 5.135761
6 5.455946 5.232610 4.995591 5.433890 5.079733 4.986121 5.175707 5.402227 5.270593 5.470324
7 2.355212 1.760496 4.276767 3.345973 1.786217 1.852261 2.003715 2.348329 1.819560 2.025044
# Basic plots of protein data across samples
.plot(qnt.prot,ttl="Aggregated-proteins")

plot(hclust(dist(exprs(t(qnt.prot)))))

# Looking at sample correlations
cor.prot = cor(exprs(qnt.prot))
heatmap(cor.prot,cex.main = 0.8)

dissimilarity <- 1 - cor.prot
distance <- as.dist(dissimilarity)
plot(hclust(distance))

pairs(x = exprs(qnt.prot), upper.panel=NULL, pch=20)

# Using the "duplicatecorrelation" function in limma to test correlation between technical replicates
# If Rayner's ordering is correct, then the samples are
biolrep.rq <- c(1,1,1,2,2,2,3,3,3,4)
# If there is a swap between Pool.1 and 275mj.rep1, then it should be
biolrep.swap <- c(1,1,1,4,2,2,3,3,3,2)
# If it is indeed a swap, then the correlation should increase when corrected. It does!
rq.cor = duplicateCorrelation(qnt.prot,ndups=1,block=biolrep.rq)$consensus.correlation # 0.203
swap.cor = duplicateCorrelation(qnt.prot,ndups=1,block=biolrep.swap)$consensus.correlation # 0.564
rq.cor
[1] 0.2031868
swap.cor
[1] 0.5641893
cor.prot
           150mJ.1  150mJ.2   150mJ.3    275mJ.1   275mJ.2   275mJ.3   400mJ.1   400mJ.2   400mJ.3    Pool.1
150mJ.1  1.0000000 0.9335052 0.7911591 0.4153498 0.9280369 0.8853188 0.6821358 0.7285274 0.6684451 0.8458091
150mJ.2  0.9335052 1.0000000 0.7551314 0.4370340 0.9500877 0.9236256 0.7780666 0.8027901 0.7780055 0.8816818
150mJ.3  0.7911591 0.7551314 1.0000000 0.5989892 0.7830856 0.7672976 0.6600698 0.6912729 0.6334646 0.7386629
275mJ.1  0.4153498 0.4370340 0.5989892 1.0000000 0.5515125 0.5783829 0.6087879 0.6728370 0.6634102 0.6850855
275mJ.2  0.9280369 0.9500877 0.7830856 0.5515125 1.0000000 0.9663206 0.8269695 0.8625385 0.8276158 0.9248869
275mJ.3  0.8853188 0.9236256 0.7672976 0.5783829 0.9663206 1.0000000 0.8494414 0.8778792 0.8443968 0.9432591
400mJ.1  0.6821358 0.7780666 0.6600698 0.6087879 0.8269695 0.8494414 1.0000000 0.9486792 0.9224763 0.8623312
400mJ.2  0.7285274 0.8027901 0.6912729 0.6728370 0.8625385 0.8778792 0.9486792 1.0000000 0.9264799 0.9100994
400mJ.3  0.6684451 0.7780055 0.6334646 0.6634102 0.8276158 0.8443968 0.9224763 0.9264799 1.0000000 0.8713971
Pool.1   0.8458091 0.8816818 0.7386629 0.6850855 0.9248869 0.9432591 0.8623312 0.9100994 0.8713971 1.0000000
#duplicateCorrelation(qnt.prot[,1:9],ndups=1,block=c(1,1,1,2,2,2,3,3,3))$consensus.correlation # 0.23
#duplicateCorrelation(qnt.prot[,c(1:3,5:10)],ndups=1,block=c(1,1,1,2,2,3,3,3,2))$consensus.correlation # 0.37

We have merged the peptides into proteins and are looking here at the correlations within replicates of UV dosage. Replicate 3 of 150mJ dosage is a bit off from the other two while replicate 1 of 275mJ sits by itself allowing the “Pool” sample to cluster with the other 275mJ samples.

I thought that 275mJ.3 and Pool might have been swapped. So the various plots were done to prove whether or not this was true. The “duplicateCorrelation” function yields a much higher correlation when we assume that 275mJ.3 is swapped with Pool.1 than if we didn’t.

Looking at th correlation values, 275.mJ vs Pool is more correlated than 150mJ vs Pool and 400mJ vs Pool. This could be becuase there was more material from sample 275mJ going into the pool. Rayner used the same volume of each of the 9 samples rather than same amount in the pool. Hence the higher correlation (well at least it is my best guess).

#------------------
# Now for some PCAs
# We are trying to look at the odd samples and figure out why they are odd. 
#------------------
# Across all 10 samples
prot.pca = prcomp(t(exprs(qnt.prot)),scale=T)
j <- ggbiplot(prot.pca, var.axes=F, groups = factor(c(1,1,1,2,2,2,3,3,3,4)), circle = T,obs.scale=1,labels=rownames(prot.pca$x))
print(j)

# Excluding the Pool.1 sample
prot.pca.rq = prcomp(t(exprs(qnt.prot[,c(1:9)])),scale=T)
g <- ggbiplot(prot.pca.rq, var.axes=F, groups = factor(c(1,1,1,2,2,2,3,3,3)), circle = T,obs.scale=1,labels=rownames(prot.pca.rq$x))
g <- g+labs(colour = "UV Dosage")
print(g)

# Assuming Pool.1 is actually 275mJ.rep1
prot.pca.swap = prcomp(t(exprs(qnt.prot[,c(1:3,5:10)])),scale=T)
h <- ggbiplot(prot.pca.swap, var.axes=F, groups = factor(c(1,1,1,2,2,3,3,3,2)), circle = T,obs.scale=1,labels=rownames(prot.pca.swap$x))
print(h)

# Removing both problem samples
prot.pca.no.dud = prcomp(t(exprs(qnt.prot[,c(1:2,5:10)])),scale=T)
k <- ggbiplot(prot.pca.no.dud, var.axes=F, groups = factor(c(1,1,2,2,3,3,3,4)), circle = T,obs.scale=1,labels=rownames(prot.pca.no.dud$x))
print(k)

# To finish off, some boxplots....
pData(qnt.prot) = pData(impute.res)
boxplot(exprs(qnt.prot),las=2)

I’ve been looking to explain what I see. It seems like the most obvious answer would be that Pool.1 and 275mJ.1 are swapped. However, upon speaking with Rayner, this did not happen. He sets up the tubes in a row and adds the labels in order so the last sample was the pool and the 4th was 275mJ.1. What Rayner did say was that the tube with 150mJ.3 was dropped and sample had a little shake/tumble which might have affected its quality. I don’t know at which stage of the protocol this happened but it did. This would explain the separation of 150mJ.3 from the other two 150mJs. However, the 150mJ triplicate still cluster together on the hclust plots. With sample 275mJ.1, Rayner remembers it being odd but we don’t know why or how.

An alternate explanation is that sample 275mJ.1 did not elute(?) out properly while it was being prepared but it did by the time the pool was made. The pool was made of equal volumes of all 9 samples rather than equal protein amounts so there will be a higher representation of more abundant samples and lower of less abundant samples.

Have gone back to look at the “cor.prot” matrix and as Tom suspected, the Pool.1 correlates slightly better with non-dodgey 275mJ (corr = 0.94) than with 400mJ (0.88) and non-dodgey 150mJ (0.87) but not significantly more, hence the cluster plot looks like it does. The two dogey samples 150mJ.3 and 275mJ.1 have been left out of the average correlation calculation above.

Would like to take a picture of the table of final concentrations of samples that went into the pool and put it in the pData dataframe so we have it for furture reference. Rayner is re-doing experiment.

The boxplots seem to indicate that the two dodgey samples are missing proteins that are lowly expressed. Maybe they were too low to be detected by the mass spec ?

# -------------------------------------------------------------------------------------------------------------------------------------
# Step 6a: Creating a background list of proteins for U20S to be used for functional enrichment
# Using GO terms, KEGG pathways  and Interpro domains for function of proteins detected by UV crosslinking and Trizol-enrichment
# All data are based on Trizol-4-step and 400mJ of UV exposure for 2 mins (?)
# -------------------------------------------------------------------------------------------------------------------------------------
#==========================================================================================================================================
# Using U2OS protein list from Geiger et al as the background list. This consists of maximal list of proteins expressed in U20S cell lines
# ~ 7500 proteins. We are however reading in the peptides and aggregating them using MSnbase as we did with the UV dosage data
#==========================================================================================================================================
# Read data from Tom's list of Geiger proteins
# Tom took the Supplementary data from paper and re-annotated it with master proteins using his script. 
# The script gets focuses on using Swissprot IDs rather than both Swissprot and Trembl. 
# It also marks which proteins are "crap" or "contaminants"
# Finally, it provides a measure of which peptides could be mapped to a unique protein. We use this as a filter for downstream analyses
u2os <- read.delim("Input/Geiger_et_al_2012_U2OS_peptides_plus_master.txt",sep="\t",header=T)
head(u2os)
dim(u2os) # 68621 21
[1] 68621    21
# Filter data - keep peptides with unique master proteins, those which are not "crap" and those that are not missing a master protein
u2os.filt1 = u2os[which(u2os$unique == 1 & u2os$master_protein != "" & u2os$crap_protein != 1),]
# Keep only those columnns with data of interest
# Geiger et al produced a triplicate MS dataset for the U2OS cell line
u2os.filt2 = u2os.filt1[,c(5:6,17,11:16,18:19)]
head(u2os.filt2)
# Checking for peptide loss. We loose ~ 400 peptides out of nearly 70,000 so not too concerned
dim(u2os) # 68621 21
[1] 68621    21
dim(u2os.filt1) # 64967 21
[1] 64967    21
dim(u2os.filt2) # 64967 11
[1] 64967    11
# Create an MSnSet object of the background list 
u2os.samp = data.frame(sample=c("Intensity.U2OS_1","Intensity.U2OS_2","Intensity.U2OS_3"),rep=c(1,2,3))
rownames(u2os.samp) = u2os.samp$sample
res.u2os <- MSnSet(exprs = as.matrix(u2os.filt2[,c(5:7)]),fData=u2os.filt2[,-c(5:7)],pData = u2os.samp)
# Impute missing data in the background list from Geiger et al.
# Haven't drawn any plots for this. Can do it at a later date
impute.u2os <- impute(res.u2os,method = "knn")
28533 rows with more than 50 % entries missing;
 mean imputation used for these rows
Cluster size 36434 broken into 28537 7897 
Cluster size 28537 broken into 7812 20725 
Cluster size 7812 broken into 4633 3179 
Cluster size 4633 broken into 3045 1588 
Cluster size 3045 broken into 1231 1814 
Done cluster 1231 
Cluster size 1814 broken into 860 954 
Done cluster 860 
Done cluster 954 
Done cluster 1814 
Done cluster 3045 
Cluster size 1588 broken into 758 830 
Done cluster 758 
Done cluster 830 
Done cluster 1588 
Done cluster 4633 
Cluster size 3179 broken into 1044 2135 
Done cluster 1044 
Cluster size 2135 broken into 1220 915 
Done cluster 1220 
Done cluster 915 
Done cluster 2135 
Done cluster 3179 
Done cluster 7812 
Cluster size 20725 broken into 18245 2480 
Cluster size 18245 broken into 9841 8404 
Cluster size 9841 broken into 3640 6201 
Cluster size 3640 broken into 1877 1763 
Cluster size 1877 broken into 788 1089 
Done cluster 788 
Done cluster 1089 
Done cluster 1877 
Cluster size 1763 broken into 775 988 
Done cluster 775 
Done cluster 988 
Done cluster 1763 
Done cluster 3640 
Cluster size 6201 broken into 3330 2871 
Cluster size 3330 broken into 2482 848 
Cluster size 2482 broken into 1250 1232 
Done cluster 1250 
Done cluster 1232 
Done cluster 2482 
Done cluster 848 
Done cluster 3330 
Cluster size 2871 broken into 1561 1310 
Cluster size 1561 broken into 350 1211 
Done cluster 350 
Done cluster 1211 
Done cluster 1561 
Done cluster 1310 
Done cluster 2871 
Done cluster 6201 
Done cluster 9841 
Cluster size 8404 broken into 5706 2698 
Cluster size 5706 broken into 2228 3478 
Cluster size 2228 broken into 1013 1215 
Done cluster 1013 
Done cluster 1215 
Done cluster 2228 
Cluster size 3478 broken into 1269 2209 
Done cluster 1269 
Cluster size 2209 broken into 1207 1002 
Done cluster 1207 
Done cluster 1002 
Done cluster 2209 
Done cluster 3478 
Done cluster 5706 
Cluster size 2698 broken into 1450 1248 
Done cluster 1450 
Done cluster 1248 
Done cluster 2698 
Done cluster 8404 
Done cluster 18245 
Cluster size 2480 broken into 1298 1182 
Done cluster 1298 
Done cluster 1182 
Done cluster 2480 
Done cluster 20725 
Done cluster 28537 
Cluster size 7897 broken into 4366 3531 
Cluster size 4366 broken into 1923 2443 
Cluster size 1923 broken into 1388 535 
Done cluster 1388 
Done cluster 535 
Done cluster 1923 
Cluster size 2443 broken into 1369 1074 
Done cluster 1369 
Done cluster 1074 
Done cluster 2443 
Done cluster 4366 
Cluster size 3531 broken into 1164 2367 
Done cluster 1164 
Cluster size 2367 broken into 1331 1036 
Done cluster 1331 
Done cluster 1036 
Done cluster 2367 
Done cluster 3531 
Done cluster 7897 
# Aggregate Geiger et al data from peptides to proteins
# 64967 peptides are aggregated to 7507 proteins
agg.u2os = combineFeatures(impute.u2os,groupBy = fData(impute.u2os)$master_protein,cv = T,fun = "median")
Combined 64967 features into 64967 using median
dim(agg.u2os)
[1] 7507    3

There are 7507 proteins in the U20S cell line, across 3 replicates, based on the Geiger et al., dataset. The next step is to annotate this gene list with the various functional categories that we want to perform enrichment analysis for.

head(bg.list.bm)

dim(bg.list.bm)
[1] 183612      6

Now that we have mapped genes to annotations, time for some enrichment analysis.

The protein “universe” used here is the list of all proteins discovered in Geiger et al., 2012. The list of peptides was mapped to proteins by Tom and annotated with master protein identifiers, crap proteins and uniqueness. This was used as it is the most comprehensive list of U2OS proteins mapped using mass spec to date. After filtering, there were ~7500 proteins generated in the study.

The “DE list” or “enriched” list of proteins are those that were expressed in the UV dosage experiment across all 9 samples. This yields 1744 proteins of which ~1500 could be mapped to GO identifiers. I tried doing this mapping with both ‘bioMart’ and ‘org.Hs.db’ databases available as packages within R. The former yielded more mappings so this is what I proceeded with.

For GO enrichment, I used the ‘goseq’ package which accounts for any bias (here abundance of protein) and then checks for enrichment. ‘goseq’ yielded 102 terms of which 45 were BP, 38 were CC and 19 were MF terms. Of the BP (Biological Process) terms, more than half were involved in RNA processing and translation.

As an alternative, I used clusterProfiler’s “enrichGO” function which does not take into account any biases. This yielded ~438 enriched terms of which 261 were BP, 64 were MF and 113 were CC. Of the biological process terms,63 were related to RNA processing.

head(qm)               
DataFrame with 6 rows and 14 columns
          _id   X_score entrezgene
  <character> <numeric>  <integer>
1       55236  20.92187      55236
2       92312  21.71693      92312
3      285590  20.91144     285590
4       23019  20.91486      23019
5       23347  20.29458      23347
6   100130361  21.72836  100130361
                                                                                                                                                                                                                                                                                 interpro
                                                                                                                                                                                                                                                                                   <list>
1                                         c("Ubiquitin-activating enzyme E1", "Ubiquitin-activating enzyme E1, C-terminal", "Ubiquitin/SUMO-activating enzyme E1"),c("IPR018075", "IPR018965", "IPR000011"),c("UBQ-activ_enz_E1", "Ub-activating_enz_E1_C", "UBQ/SUMO-activ_enz_E1-like")
2                                                                                                       c("Zinc finger, RING/FYVE/PHD-type", "K Homology domain", "K Homology domain, type 1"),c("IPR013083", "IPR004087", "IPR004088"),c("Znf_RING/FYVE/PHD", "KH_dom", "KH_dom_type_1")
3                                                                                                                          c("SH3 and PX domain-containing protein 2B", "SH3 domain", "Variant SH3 domain"),c("IPR030512", "IPR001452", "IPR011511"),c("SH3PXD2B", "SH3_domain", "SH3_2")
4 c("CCR4-Not complex component, Not1, C-terminal", "CCR4-Not complex, Not1 subunit, domain of unknown function DUF3819", "CCR4-NOT transcription complex subunit 1, HEAT repeat"),c("IPR007196", "IPR024557", "IPR032194"),c("CCR4-Not_Not1_C", "CCR4-Not_Not1su_DUF3819", "CNOT1_HEAT")
5                                                                                                                                                     c("SMCs flexible hinge", "Histidine kinase-like ATPase, C-terminal domain"),c("IPR010935", "IPR003594"),c("SMC_hinge", "HATPase_C")
6                                                                                                                                                                                                                                   Protein of unknown function DUF4641,IPR027822,DUF4641
       symbol       query    ensembl.gene                                     ensembl.protein                                  ensembl.transcript
  <character> <character>     <character>                                              <list>                                              <list>
1        UBA6      A0AVT1 ENSG00000033178 ENSP00000313454,ENSP00000399234,ENSP00000421984,... ENST00000322244,ENST00000420827,ENST00000429659,...
2       MEX3A      A1L020 ENSG00000254726                                     ENSP00000432845                     ENST00000442784,ENST00000532414
3    SH3PXD2B      A1X283 ENSG00000174705 ENSP00000309714,ENSP00000428076,ENSP00000430890,... ENST00000311601,ENST00000518522,ENST00000519643,...
4       CNOT1      A5YKK6 ENSG00000125107 ENSP00000320949,ENSP00000413113,ENSP00000454377,... ENST00000317147,ENST00000441024,ENST00000562046,...
5      SMCHD1      A6NHR9 ENSG00000101596 ENSP00000326603,ENSP00000462050,ENSP00000463036,... ENST00000320876,ENST00000577300,ENST00000577880,...
6     CXorf49      A8MYA2 ENSG00000215115                                     ENSP00000480355                     ENST00000452468,ENST00000535490
                                                                                                    ensembl.translation
                                                                                                                 <list>
1 c("ENSP00000313454", "ENSP00000425091", "ENSP00000421984"),c("ENST00000322244", "ENST00000514261", "ENST00000505673")
2                                                                                       ENSP00000432845,ENST00000532414
3 c("ENSP00000490082", "ENSP00000430890", "ENSP00000428076"),c("ENST00000636523", "ENST00000519643", "ENST00000518522")
4 c("ENSP00000320949", "ENSP00000455635", "ENSP00000456649"),c("ENST00000317147", "ENST00000569240", "ENST00000567188")
5 c("ENSP00000326603", "ENSP00000462050", "ENSP00000463049"),c("ENST00000320876", "ENST00000585229", "ENST00000577880")
6                                                                                       ENSP00000480355,ENST00000535490
                                                                                                                                                                                                                                                            go.BP
                                                                                                                                                                                                                                                           <list>
1                                                           c("IMP", "IBA", "IEA"),c("GO:0006511", "GO:0006974", "GO:0007612"),c(17889673, NA, NA),c("ubiquitin-dependent protein catabolic process", "cellular response to DNA damage stimulus", "learning"),...
2                                                                                                                                                                                                                                                                
3                                                                              c("IMP", "IMP", "IEA"),c("GO:0001501", "GO:0001654", "GO:0002051"),c(20137777, 20137777, NA),c("skeletal system development", "eye development", "osteoblast fate commitment"),...
4 c("IDA", "TAS", "IEA"),c("GO:0000122", "GO:0000289", "GO:0006351"),list(16778766, NULL, NULL),c("negative regulation of transcription from RNA polymerase II promoter", "nuclear-transcribed mRNA poly(A) tail shortening", "transcription, DNA-templated"),...
5                                              c("IMP", "IEA", "IEA"),c("GO:0043584", "GO:0051276", "GO:0060821"),list(c(28067909, 28067911), NULL, NULL),c("nose development", "chromosome organization", "inactivation of X chromosome by DNA methylation"),...
6                                                                                                                                                                                                                                                                
                                                                                                                                               go.CC
                                                                                                                                              <list>
1                                          c("IBA", "IDA", "TAS"),c("GO:0005737", "GO:0005737", "GO:0005829"),c("cytoplasm", "cytoplasm", "cytosol")
2                                               c("IEA", "IEA", "IDA"),c("GO:0000932", "GO:0005634", "GO:0005829"),c("P-body", "nucleus", "cytosol")
3                                          c("IBA", "ISS", "ISS"),c("GO:0002102", "GO:0002102", "GO:0005737"),c("podosome", "podosome", "cytoplasm")
4      c("IDA", "ISS", "IDA"),c("GO:0000932", "GO:0000932", "GO:0005615"),c(21976065, NA, 22664934),c("P-body", "P-body", "extracellular space"),...
5 c("IDA", "IEA"),c("GO:0000784", "GO:0001740"),c(24270157, NA),c("colocalizes_with", NA),c("nuclear chromosome, telomeric region", "Barr body"),...
6                                                                                                                                                   
                                                                                                                                                                                                                                                                                                                                                                  go.MF
                                                                                                                                                                                                                                                                                                                                                                 <list>
1                                                                                                                                                                  c("IBA", "IPI", "IEA"),c("GO:0004839", "GO:0005515", "GO:0005524"),c("ubiquitin activating enzyme activity", "protein binding", "ATP binding"),list(NULL, c(17889673, 25416956, 25422469), NULL),...
2                                                                                                                                                                                                                                                               c("IDA", "IEA"),c("GO:0003723", "GO:0046872"),c(22681889, NA),c("RNA binding", "metal ion binding"),...
3                                                                                                                                           c("IPI", "IBA", "ISS"),c("GO:0005515", "GO:0010314", "GO:0010314"),list(c(19755710, 20609497), NULL, NULL),c("protein binding", "phosphatidylinositol-5-phosphate binding", "phosphatidylinositol-5-phosphate binding"),...
4 c("IDA", "IDA", "IPI"),c("GO:0003723", "GO:0004535", "GO:0005515"),list(c(22658674, 22681889), 21976065, c(10637334, 16778766, 17452450, 18377426, 21278420, 21981923, 22977175, 23232451, 23463101, 23644599, 24736845, 24768540, 25038453, 26496610)),c("RNA binding", "poly(A)-specific ribonuclease activity", "protein binding"),c(NA, "contributes_to", NA),...
5                                                                                                                                                                                                                                                                                     c("IEA", "ISS"),c("GO:0005524", "GO:0016887"),c("ATP binding", "ATPase activity")
6                                                                                                                                                                                                                                                                                                                                                                      
                                                                                                                            domains
                                                                                                                        <character>
1 UBQ-activ_enz_E1; Ub-activating_enz_E1_C; UBQ/SUMO-activ_enz_E1-like; ThiF_NAD_FAD-bd; E1_FCCH; UBA_E1_Cys; E1_4HB; NAD(P)-bd_dom
2                                                                                Znf_RING/FYVE/PHD; KH_dom; KH_dom_type_1; Znf_RING
3                                                                                                 SH3PXD2B; SH3_domain; SH3_2; Phox
4                                             CCR4-Not_Not1_C; CCR4-Not_Not1su_DUF3819; CNOT1_HEAT; CNOT1_CAF1_bind; CNOT1_TTP_bind
5                                                                                                              SMC_hinge; HATPase_C
6                                                                                                                           DUF4641

Would like to map each of the proteins to PFAM/SMART domains to see if they are indeed RNA binding proteins…… Have mapped RNA BP domains to both Geiger and UV.dosage. Need to look at the genes involved for which we have further evidence that they are indeed RBPs

The domain “Nucleotide-bd_a/b_plait” is present in almost all (16/18) heterogeneous nuclear ribonucleoproteins whose main task is to move mRNA out of the nucleus. This domain has an interpro entry IPR012677 which is no longer valid. This domain is also present in nucleolin and EWSR1. This might be the “RGG-box” domain eluded to in Burd and Dreyfuss, 1994. Excitingly, “Nucleotide-bd_a/b_plait” is a top domain the goseq analysis. I will substitute hnRNP searches with this term.

“Ig-like”/“Ig_sub” from Tom’s notes are indicative of glycoproteins which might be RNA-binding. There are 58 Ig term related proteins in the UV-dosage experiments of which only 2 have RNA-binding domains indicating only a small fraction have RNA binding capapbilities but majority of them are involved in other functions.

#--------------------------------------------------------------------
# 07 : Mapping oligodT data to domains and looking for enrichment
#--------------------------------------------------------------------
oligo.cl.in.nc = read.table("Input/Leicester-oligodT-CL-prot.txt",header=T,sep="\t") # 328 gene symbols from Rayner's file
oligo.nc = read.table("Input/Leicester-oligodT-NC-prot.txt",header=T,sep="\t") # 73 gene symbols from Rayner's file
dim(oligo.cl.in.nc)
[1] 328   5
dim(oligo.nc)
[1] 73  5
# Present in non-crosslinked and hence will be removed
oligo.cl = oligo.cl.in.nc[-which(oligo.cl.in.nc$GeneName %in% oligo.nc$GeneName),]
dim(oligo.cl) # 258 are present only in the crosslinked and not in non-crosslinked samples
[1] 258   5
# Which genes are present in both cross and non-crosslinked samples
cl.and.nc.prot = oligo.cl.in.nc[which(oligo.cl.in.nc$GeneName %in% oligo.nc$GeneName),]
dim(cl.and.nc.prot) # 70 5
[1] 70  5
# Mapping gene symbols to proteins
# One transcript can be spliced alternatively to produce multiple proteins so we expect more when we map to uniprot
# We now have 972 lines mapping the 328 genes to proteins/domains
# For crosslinked samples
oligo.cl.qm = queryMany(unique(oligo.cl$GeneName),scopes="symbol",fields=c("id","entrezgene","name","uniprot","interpro"))
Finished
Pass returnall=TRUE to return lists of duplicate or missing query terms.
oligo.cl.qm$domains = sapply(sapply(oligo.cl.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))
oligo.cl.qm = as.data.frame(oligo.cl.qm)
dim(oligo.cl.qm)
[1] 762  10
# For non-crosslinked samples
oligo.nc.qm = queryMany(unique(oligo.nc$GeneName),scopes="symbol",fields=c("id","entrezgene","name","uniprot","interpro"))
Finished
Pass returnall=TRUE to return lists of duplicate or missing query terms.
oligo.nc.qm$domains = sapply(sapply(oligo.nc.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))
oligo.nc.qm = as.data.frame(oligo.nc.qm)
dim(oligo.nc.qm)
[1] 224  10

In this first step, we are reading in oligodT data from one experiment with both crosslinked(cl) and non-crosslinked(nc) samples. We remove proteins from the ‘cl’ which were also present in ‘nc’ as we cannot comment on enrichment.

In addition, we annotate proteins given by their GeneNames/HGNC Symbols to entrezgene id, uniprot id, gene description, interpro domains and trembl ids. Because one gene can be alternatively spliced to multiple proteins, we have a one-to-many mapping and 258 crosslinked genes give us 762 crosslinked proteins. Similarly, 73 non-crosslinked genes give us 224 non-crosslinked proteins

# -----------------------------------
# Some filtering of oligodT proteins
#------------------------------------
# Filtering for those with Swissprot ids only
#--------------------------------------------
# 587/762 cross-linked proteins are high confidence and are not missing SwissProt ids
oligo.cl.sp = oligo.cl.qm[which(!is.na(oligo.cl.qm$uniprot.Swiss.Prot)),]
length(unique(oligo.cl.sp$uniprot.Swiss.Prot))
[1] 587
# 176/224 non-crosslined proteins are high confidence
oligo.nc.sp = oligo.nc.qm[which(!is.na(oligo.nc.qm$uniprot.Swiss.Prot)),]
length(unique(oligo.nc.sp$uniprot.Swiss.Prot))
[1] 176
# Remove mass spec contaminant proteins as we did with Trizol data
#--------------------------------------------------------------------
oligo.cl.no.contam = oligo.cl.sp[-which(oligo.cl.sp$uniprot.Swiss.Prot %in% contam$Protein.Group.Accessions),]
length(unique(oligo.cl.no.contam$uniprot.Swiss.Prot)) # 747 so we removed 5 contaminants ALB, KRT2, KRT10, RPS27A, KRT1
[1] 586
oligo.nc.no.contam = oligo.nc.sp[-which(oligo.nc.sp$uniprot.Swiss.Prot %in% contam$Protein.Group.Accessions),]
length(unique(oligo.nc.no.contam$uniprot.Swiss.Prot)) # 172 so we removed 4 contaminants KRT2, KRT10, RPS27A, KRT1
[1] 172

We have two datasets now - oligo.cl.no.contam made of 586 unique proteins and oligo.nc.no.contam made of 172 proteins. Next step is to set up goseq. In the initial run, I forgot that the bias data was from U2OS Geiger rather than our own expression so will implement this.

  table(all.genes.comp)
all.genes.comp
   0    1 
7469   38 

Interestingly, the oligodT data seems a lot “cleaner” than trizol dataset. By this I mean, the top domains are most definitely all known RNA-binding domains based on literature looking at RBPs (Lunde 2007, Burd 1994). In the Trizol data we get “Ig-like” domains as one of the top hits which we don’t see at all in the oligodT data.

Between crosslinked and non-crosslinked samples, we still see some overlap in that we are getting RNA-binding domains and proteins in non-crosslinked samples but the number of such proteins in a LOT lower in non-crosslinked than in crosslinked samples.


#------------------------------------------------------------------------------------------------------------------------
# Step 10:Performing enrichment analysis using 'clusterProfiler' and 'goseq' packages
# In the first instance we will use GO terms and KEGG terms for enrichment analysis
#------------------------------------------------------------------------------------------------------------------------

geiger = as.character(unique(fData(agg.u2os)$master_protein))

beck = read.table("Input/Beck2011_n5781.txt")
beck = as.character(beck$V1)

lundberg.ens = read.table("Input/Lundberg2010_n5480.txt")
lundberg = unique(bitr(as.character(lundberg.ens$V1),fromType="ENSEMBL", toType="UNIPROT", OrgDb="org.Hs.eg.db")$UNIPROT)
length(lundberg)

library(venn)
library(gplots)
library(limma)

?vennCounts
?vennDiagram
venn.u2os = venn(list(Geiger2012=geiger,Beck2011=beck,Lundberg2010=lundberg))

Small exercise on how much Geiger et al, Beck et al, and Lundberg et al., protein sets from Mass Spectrometery experiments overlap. With Lundberg et al., I had to map Ensembl IDs to UNIPROT and then do the comparison which caused a one-to-many mapping. The excess 4941 only found in Lundberg et al is almost exclusively due to the mapping of one Ensembl ID to many UNIPROT IDs. Geiger et al, being the most recent study does claim to have maximal protein mapping for U2OS. Beck et al.,

Should we use just the 4145 that overlaps as our high confident set or focus on Geiger as it the most recent ?

#-------------------
# goseq with KEGG
#-------------------

# Restricted to only those proteins that had KEGG mappings in bioMart so not very extensive.
# Better mapping and analysis with clusterProfiler....

#------------------------------
# Function : mapPathwayToName
#------------------------------

mapPathwayToName <- function(organism) {
  KEGG_PATHWAY_LIST_BASE <- "http://rest.kegg.jp/list/pathway/"
  pathway_list_REST_url <- paste(KEGG_PATHWAY_LIST_BASE, organism, sep="")
 
  pathway_id_name <- data.frame()
 
  for (line in readLines(pathway_list_REST_url)) {
    tmp <- strsplit(line, "\t")[[1]]
    pathway_id <- strsplit(tmp[1], organism)[[1]][2]
    pathway_name <- tmp[2]
    pathway_name <- strsplit(pathway_name, "\\s+-\\s+")[[1]][1]
    pathway_id_name[pathway_id, 1] = pathway_name
 
  }
 
  names(pathway_id_name) <- "pathway_name"
  pathway_id_name
}

kegg.names = mapPathwayToName('hsa')
kegg.list = bg.list.bm[which(bg.list.bm$kegg_enzyme != ""),]
kegg.list$kegg = sapply(strsplit(kegg.list$kegg_enzyme,"\\+"),"[[",1)

# Check for GO enrichment given the bias data using KEGG mappings
kegg.all.genes = all.genes[which(names(all.genes) %in% kegg.list$uniprotswissprot)]
table(kegg.all.genes)
kegg.bias.df = bias.df[which(bias.df$UNIPROT %in% kegg.list$uniprotswissprot),]

# Go seq based on KEGG 
#write.table(data.frame(all.genes),"All-genes-for-goseq.txt",sep="\t",row.names=T, quote=F)
kegg.ids = read.table("Input/All-genes-for-goseq-with-KEGG.txt",sep="\t",header=T)

KEGG.pwf = nullp(all.genes,'hg19','ensGene', bias.data=as.numeric(bias.df$protbias),plot.fit=TRUE)
KEGG.wall = goseq(KEGG.pwf,gene2cat = kegg.ids[,c(1,2)])

KEGG.wall$BH_over_represented_pvalue = p.adjust(KEGG.wall$over_represented_pvalue,method = "BH")
KEGG.wall$description = kegg.names[KEGG.wall$category,]
KEGG.wall = KEGG.wall[,c(1,7,4:5,2,6,3)]
KEGG.wall

prot.list = as.character(unique(prot.list.bm$entrezgene)) # n = 1516
bg.list = as.character(unique(bg.list.bm$entrezgene)) # n = 7477

ggo.bp <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "BP",qvalueCutoff = 0.05,readable = TRUE)
ggo.mf <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "MF",qvalueCutoff = 0.05,readable = TRUE)
ggo.cc <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "CC",qvalueCutoff = 0.05,readable = TRUE)

ggo = rbind(data.frame(ggo.bp,Ontology="BP"),data.frame(ggo.mf,Ontology="MF"),data.frame(ggo.cc,Ontology="CC"))
ggo = ggo[,c(1:2,10,3:4,7,5:6)]
ggo
dotplot(ggo.mf)
dotplot(ggo.bp)
dotplot(ggo.cc)
head(ggo,n=20)


# Doing a KEGG based enrichment for the enriched protein list
kegg.prot = enrichKEGG(gene = prot.list,universe = bg.list,qvalueCutoff = 0.05)
kegg.prot = data.frame(kegg.prot)
kegg.prot = kegg.prot[order(kegg.prot$Count,decreasing=T),]
---
title: "Analysing the first set of TMT-tagged data for Trizol-based UV dosage experiments"
output:
  pdf_document: default
  html_notebook: default
  html_document: default
---

```{r global_options, include=FALSE}
knitr::opts_chunk$set(fig.width=12,fig.height=8,warning=FALSE, message=FALSE)
#tidy.opts=list(width.cutoff=80)
```

```{r A_Startup, hide=T,warning=FALSE, message=FALSE}
#---------------------------------------------------------------------------
# Author 	      : Manasa Ramakrishna, mr325@le.ac.uk
# Date started 	: 4th August, 2017
# Last modified : 4th August, 2017
# Aim 		      : To take a look at first SILAC labelled LOPIT data on Trizol
# Depends       : On 'silacFunctions.R'. Make sure they are in the same directory
# Notes         : Works on data from Rayner's first experiments
#--------------------------------------------------------------------------- 


# Invoking libraries
library(MSnbase)
library(gplots)
library(reshape2)
library(VIM)
library(zoo) 
library(spatstat) # "im" function 
library(ggbiplot)
library(org.Hs.eg.db)
library(clusterProfiler)
library("biomaRt")
library(goseq)
library(limma)
library(ggplot2)

library(outliers)
library(RColorBrewer)
library(stringr)

#Setting working directories
wd = "/Users/manasa/Documents/Work/TTT/02_Proteomics/02_First-TMT-data/"
setwd(wd)
getwd()

indir = paste(wd,"Input",sep="/")
outdir = paste(wd,paste(Sys.Date(),"Output",sep = "_"),sep = "/")

if (exists(outdir)){
  print("Outdir exists")
}else{
  dir.create(outdir)
}

# Sourcing function file
source("tmtFunctions.R")
```
Now that we have loaded all the packages we need for working with this data, let's move on to the data. 

```{r 00_ReadingData}

# -----------------------------------------------
# Step 00: Read data
# Read in all the data required for analysis
# -----------------------------------------------

# File of contaminants - proteins to exclude from analysis as are things like keratin, alcohol dehydrogenase etc....
contam = read.delim("Input/Common contaminant_all.csv",sep=",",header=T)

# Read in the sample file that matches columns to sample contents
samp.dat = read.delim("Input/samples.txt",sep="\t",header=T)

# Read in the data files that contain peptide level output from Proteome discoverer...
# Note: The columns that begin with "Found.in.Sample.in" correspond to various samples in the study.
# Columns of interest are "sequence", "modifications","master.protein.accessions","abundance","quan.info"
data = read.delim("Input/Dosages_4step-Trizol_PeptideGroups.txt",sep="\t",comment.char="",as.is=T,header=T)

# Subset data to only keep columns of interest
prot.data = data[,c(1:6,10:14,17,42:51,62)]

# Rename tmt tagged columns with UV dosage names
for(i in 1:nrow(samp.dat)){
  id = grep(samp.dat$TMT[i],colnames(prot.data))
  colnames(prot.data)[id] = paste(samp.dat$Sample[i])
}
dim(prot.data)
head(prot.data)
```
data has 23 columns and 14456 rows - each row belonging to a peptide abundance value across all 10 samples. We now go through a series of filtering steps to obtain a dataset we can use for downstream analyses. 


```{r 01_Filtering_1}

# ---------------------------------------------------------------------------------
# Step 01 : Filter 
# We perform 3 layers of filtering - unique proteins, contaminants,missing values
# ---------------------------------------------------------------------------------

# Step 1a : Filter only for those peptides that have a unique master protein. Done using column "quan.info" and titled 'Unique'
peptide.stats = table(prot.data$Quan.Info)
peptide.stats

filt.1a = prot.data[which(prot.data$Quan.Info == "Unique"),]
dim(filt.1a) #12301 are unique peptides, 715 are non-unique and 1440 are missing values 

# Step 1b : Filter out those proteins that are contaminants from the contaminants list and annotate missing values
filt.1b = filt.1a[-which(filt.1a$Master.Protein.Accessions %in% contam$Protein.Group.Accessions),]
num.contams = length(which(filt.1a$Master.Protein.Accessions %in% contam$Protein.Group.Accessions))

dim(filt.1a) # 12301 in total
dim(filt.1b) # 12077 filtered proteins
print(num.contams) # 224 contaminant proteins

# Adding extra information about rows with missing values
filt.1b$count.missing = rowSums(is.na(filt.1b[,c(13:22)]))

filt.1b$Missing = FALSE
filt.1b$Missing[which(filt.1b$count.missing > 0)] = TRUE

head(filt.1b)

```
We have a column called "Missing" to identify which peptides have one or more missing values across the 10 samples. "count.missing" tells us how many missing values there are for that peptide.


```{r 02a_Creating-an-MSnSet}

# ---------------------------------------------------------------------------------
# Step 02a : Creating an MSnSet which is needed for using the MSnbase backage
# ---------------------------------------------------------------------------------

# The rownames of samp.dat have to be the same as column names in the expression data matrix
rownames(samp.dat) = samp.dat$Sample

# Create an MSnSet object
res <- MSnSet(exprs = as.matrix(filt.1b[,c(13:22)]),fData=filt.1b[,c(10,1:9,12,23:25)],pData = samp.dat[,c(2,1)])
res <- res[rowSums(is.na(exprs(res)))!=10,] # exclude  peptides without any quantification
print(res)

# How many missing values per peptide
table(fData(res)$count.missing)
colSums(is.na(exprs(res)))
table(rowSums(is.na(exprs(res))))

# Checking missing values
table(is.na(res))
```
The MSnSet object has been created to include protein abundance values, some metadata and sample information (UV dosage in this case)

```{r 02b_Imputing-missing-values}

# ---------------------------------------------------------------------------------
# Step 02a : Imputing missing values in the protein expression data using 'impute'
# ---------------------------------------------------------------------------------

# Subsetting only those peptides with one or more missing values
# Replacing missing values with 0 and non-missing with 1
# Displaying missing values

miss.many = res[rowSums(is.na(exprs(res)))>=1,]
exprs(miss.many)[exprs(miss.many) != 0] = 1
exprs(miss.many)[is.na(exprs(miss.many))] = 0

heatmap.2(exprs(miss.many), col = c("lightgray", "black"),
            scale = "none", dendrogram = "none",
            trace = "none", keysize = 0.5, key = FALSE,Colv=F,
            ColSideColors = rep(c("steelblue", "darkolivegreen","magenta","black"), times = c(3,3,3,1)))

# Impute missing values 
impute.res <- impute(res,method = "knn")
pData(impute.res)$Sample = gsub('\\s+','',pData(impute.res)$Sample)

# Plot imputed values 
res.miss = melt(exprs(res))
colnames(res.miss) = c("Row","Dosage","Abundance_imp")
res.no.miss = melt(exprs(impute.res))
colnames(res.no.miss) = c("Row","Dosage","Abundance")

imp.vals = res.no.miss[which(is.na(res.miss$Abundance_imp)),]

# Some boxplots of the data
#---------------------------

# All data including missing values
boxplot(log2(res.miss$Abundance)~as.factor(res.miss$Dosage),las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="All data including missing values")

# Imputed values/missing values only
b.imp = boxplot(log2(imp.vals$Abundance)~imp.vals$Dosage,las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="Imputed values only")
boxplot(log2(imp.vals$Abundance)~imp.vals$Dosage,las=2,names = paste(b.imp$names," (n=", b.imp$n, ")",sep=""),col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="Imputed values only",,cex.axis = 0.6)

# All data icluding newly imputed values
boxplot(log2(res.no.miss$Abundance)~as.factor(res.no.miss$Dosage),las=2,col=rep(c("turquoise", "salmon","palegreen","plum1"),times=c(3,3,3,1)),main="All data with imputed values")

# Additional plots showing fraction of missing values
# Not much use as in our case, it is very small. 

vim.dat = data.frame(cbind(Abundance_imp=res.miss$Abundance_imp,Abundance=res.no.miss$Abundance),stringsAsFactors = F)

head(vim.dat)
vim.dat$which.miss = FALSE
vim.dat$which.miss[which(is.na(vim.dat$Abundance_imp))] = TRUE
table(vim.dat$which.miss)

histMiss(vim.dat, only.miss = F)
pbox(vim.dat, ylim=c(0,500),selection="none")
matrixplot(vim.dat)

```
We have a small number of missing values - 793 peptides have one or more missing values out of 12244 peptides in total. 551/793 are missing in 1 sample only and 38/793 in 2 samples. Only 2 peptides are missing in 9/10 samples.

```{r 03_Normalisation}

# ---------------------------------------------------------------------------------
# Step 03 : Normalising imputed data using various methods to determine ideal one
# ---------------------------------------------------------------------------------

qnt.max <- normalise(impute.res, "max")
qnt.sum <- normalise(impute.res, "sum")
qnt.quant <- normalise(impute.res, "quantiles")
qnt.qrob <- normalise(impute.res, "quantiles.robust")
qnt.vsn <- normalise(impute.res, "vsn")

## ---- plotting function---------
.plot <- function(x,ttl=NULL) {
  boxplot(exprs(x),
          main=ifelse(is.null(ttl),processingData(x)@processing[2],ttl),
          cex.main=1.5,
          cex.lab=.5,
          cex.axis=0.8,
          cex=.8,
          las=2)
  grid()
}

# Using the plotting function to plot boxplots for all diff types of normalisation methods
oldmar <- par()$mar
par(mfrow=c(3,2),mar=c(2.9,2.9,2.9,1))
.plot(impute.res, ttl = "Non-normalised data")
.plot(qnt.max, ttl = "Maximum")
.plot(qnt.sum, ttl = "Sum")
.plot(qnt.quant, ttl = "Quantile")
.plot(qnt.qrob, ttl = "Robust quantile")
.plot(qnt.vsn, ttl = "vsn")

# Checking the effects of normalisation on covariance
sd1 <- apply(log2(exprs(impute.res))+10,1,sd)
mn1 <- apply(log2(exprs(impute.res))+10,1,mean)
cv1 <- sd1/mn1
sd2 <- apply(exprs(qnt.vsn)+10,1,sd)
mn2 <- apply(exprs(qnt.vsn)+10,1,mean)
cv2 <- sd2/mn2
dfr <- rbind(data.frame(rank=order(mn1),cv=cv1,norm="raw"),
             data.frame(rank=order(mn2),cv=cv2,norm="vsn"))

rmed1 <- rollapply(cv1,7,function(x) median(x,na.rm=TRUE))
rmed2 <- rollapply(cv2,7,function(x) median(x,na.rm=TRUE))
dfr2 <- rbind(data.frame(x=seq(0,30,by=30/length(rmed1))[-1],y=rmed1,norm="raw"),data.frame(x=seq(0,30,by=30/length(rmed2))[-1],y=rmed2,norm="vsn"))

p <- ggplot()+geom_line(data=dfr2,aes(x=x,y=y,col=norm)) + theme_gray(7)
plot(p)
```
Will keep the data from the vsn normalisation for downstream analyses as it normalises the data better than other methods used in this comparison such as "sum", "max", "quantile". 

For all further steps, we will use the object "qnt.vsn"

```{r 04a_Aggregate-to-proteins}

# ---------------------------------------------------------------------------------
# Step 04a : Aggregate peptide data to protein expression values
# There is an in-built function called 'combineFeatures' to do thi within MSnBase
# ---------------------------------------------------------------------------------

protnames <- fData(qnt.vsn)$Master.Protein.Accessions
table(protnames)
length(unique(protnames)) # 1744 proteins present in all 10 samples

# Aggregating peptide abundance values into protein abundance values
qnt.prot <- combineFeatures(qnt.vsn, groupBy = protnames, fun = "median")
dim(qnt.prot)

head(exprs(qnt.prot))
head(exprs(qnt.vsn))

# Basic plots of protein data across samples
.plot(qnt.prot,ttl="Aggregated-proteins")
plot(hclust(dist(exprs(t(qnt.prot)))))

# Looking at sample correlations
cor.prot = cor(exprs(qnt.prot))
heatmap(cor.prot,cex.main = 0.8)

dissimilarity <- 1 - cor.prot
distance <- as.dist(dissimilarity)
plot(hclust(distance))

pairs(x = exprs(qnt.prot), upper.panel=NULL, pch=20)

# Using the "duplicatecorrelation" function in limma to test correlation between technical replicates

# If Rayner's ordering is correct, then the samples are
biolrep.rq <- c(1,1,1,2,2,2,3,3,3,4)

# If there is a swap between Pool.1 and 275mj.rep1, then it should be
biolrep.swap <- c(1,1,1,4,2,2,3,3,3,2)

# If it is indeed a swap, then the correlation should increase when corrected. It does!
rq.cor = duplicateCorrelation(qnt.prot,ndups=1,block=biolrep.rq)$consensus.correlation # 0.203
swap.cor = duplicateCorrelation(qnt.prot,ndups=1,block=biolrep.swap)$consensus.correlation # 0.564

rq.cor
swap.cor

cor.prot

#duplicateCorrelation(qnt.prot[,1:9],ndups=1,block=c(1,1,1,2,2,2,3,3,3))$consensus.correlation # 0.23
#duplicateCorrelation(qnt.prot[,c(1:3,5:10)],ndups=1,block=c(1,1,1,2,2,3,3,3,2))$consensus.correlation # 0.37

```
We have merged the peptides into proteins and are looking here at the correlations within replicates of UV dosage. Replicate 3 of 150mJ dosage is a bit off from the other two while replicate 1 of 275mJ sits by itself allowing the "Pool" sample to cluster with the other 275mJ samples. 

I thought that 275mJ.3 and Pool might have been swapped. So the various plots were done to prove whether or not this was true. The "duplicateCorrelation" function yields a much higher correlation when we assume that 275mJ.3 is swapped with Pool.1 than if we didn't. 

Looking at th correlation values, 275.mJ vs Pool is more correlated than 150mJ vs Pool and 400mJ vs Pool. This could be becuase there was more material from sample 275mJ going into the pool. Rayner used the same volume of each of the 9 samples rather than same amount in the pool. Hence the higher correlation (well at least it is my best guess). 

```{r 04b_Plotting-PCAs }

# ---------------------------------------------------------------------------------
# Step 04a : Plotting PCAs 
# This is to look at variability across samples and within replicates
# ---------------------------------------------------------------------------------

# Across all 10 samples
prot.pca = prcomp(t(exprs(qnt.prot)),scale=T)
j <- ggbiplot(prot.pca, var.axes=F, groups = factor(c(1,1,1,2,2,2,3,3,3,4)), circle = T,obs.scale=1,labels=rownames(prot.pca$x))
print(j)

# Excluding the Pool.1 sample
prot.pca.rq = prcomp(t(exprs(qnt.prot[,c(1:9)])),scale=T)
g <- ggbiplot(prot.pca.rq, var.axes=F, groups = factor(c(1,1,1,2,2,2,3,3,3)), circle = T,obs.scale=1,labels=rownames(prot.pca.rq$x))
g <- g+labs(colour = "UV Dosage")
print(g)

# Assuming Pool.1 is actually 275mJ.rep1
prot.pca.swap = prcomp(t(exprs(qnt.prot[,c(1:3,5:10)])),scale=T)
h <- ggbiplot(prot.pca.swap, var.axes=F, groups = factor(c(1,1,1,2,2,3,3,3,2)), circle = T,obs.scale=1,labels=rownames(prot.pca.swap$x))
print(h)

# Removing both problem samples
prot.pca.no.dud = prcomp(t(exprs(qnt.prot[,c(1:2,5:10)])),scale=T)
k <- ggbiplot(prot.pca.no.dud, var.axes=F, groups = factor(c(1,1,2,2,3,3,3,4)), circle = T,obs.scale=1,labels=rownames(prot.pca.no.dud$x))
print(k)

# To finish off, some boxplots....
pData(qnt.prot) = pData(impute.res)

# Are the values vastly different
boxplot(exprs(qnt.prot),las=2)

```
I've been looking to explain what I see. It seems like the most obvious answer would be that Pool.1 and 275mJ.1 are swapped. However, upon speaking with Rayner, this did not happen. He sets up the tubes in a row and adds the labels in order so the last sample was the pool and the 4th was 275mJ.1. What Rayner did say was that the tube with 150mJ.3 was dropped and sample had a little shake/tumble which might have affected its quality. I don't know at which stage of the protocol this happened but it did. This would explain the separation of 150mJ.3 from the other two 150mJs. However, the 150mJ triplicate still cluster together on the hclust plots. With sample 275mJ.1, Rayner remembers it being odd but we don't know why or how. 

An alternate explanation is that sample 275mJ.1 did not elute(?) out properly while it was being prepared but it did by the time the pool was made. The pool was made of equal volumes of all 9 samples rather than equal protein amounts so there will be a higher representation of more abundant samples and lower of less abundant samples. 

Have gone back to look at the "cor.prot" matrix and as Tom suspected, the Pool.1 correlates slightly better with non-dodgey 275mJ (corr = 0.94) than with 400mJ (0.88) and non-dodgey 150mJ (0.87) but not significantly more, hence the cluster plot looks like it does. The two dogey samples 150mJ.3 and 275mJ.1 have been left out of the average correlation calculation above.

Would like to take a picture of the table of final concentrations of samples that went into the pool and put it in the pData dataframe so we have it for furture reference. Rayner is re-doing experiment. 

The boxplots seem to indicate that the two dodgey samples are missing proteins that are lowly expressed. Maybe they were too low to be detected by the mass spec ? 

```{r 06a_Creating-a-backgorund-protein-list}

# -------------------------------------------------------------------------------------------------------------------------------------
# Step 6a: Creating a background list of proteins for U20S to be used for functional enrichment
# Using GO terms, KEGG pathways  and Interpro domains for function of proteins detected by UV crosslinking and Trizol-enrichment
# All data are based on Trizol-4-step and 400mJ of UV exposure for 2 mins (?)
# -------------------------------------------------------------------------------------------------------------------------------------


#==========================================================================================================================================
# Using U2OS protein list from Geiger et al as the background list. This consists of maximal list of proteins expressed in U20S cell lines
# ~ 7500 proteins. We are however reading in the peptides and aggregating them using MSnbase as we did with the UV dosage data
#==========================================================================================================================================

# Read data from Tom's list of Geiger proteins
# Tom took the Supplementary data from paper and re-annotated it with master proteins using his script. 
# The script gets focuses on using Swissprot IDs rather than both Swissprot and Trembl. 
# It also marks which proteins are "crap" or "contaminants"
# Finally, it provides a measure of which peptides could be mapped to a unique protein. We use this as a filter for downstream analyses
u2os <- read.delim("Input/Geiger_et_al_2012_U2OS_peptides_plus_master.txt",sep="\t",header=T)
head(u2os)
dim(u2os) # 68621 21

# Filter data - keep peptides with unique master proteins, those which are not "crap" and those that are not missing a master protein
u2os.filt1 = u2os[which(u2os$unique == 1 & u2os$master_protein != "" & u2os$crap_protein != 1),]

# Keep only those columnns with data of interest
# Geiger et al produced a triplicate MS dataset for the U2OS cell line
u2os.filt2 = u2os.filt1[,c(5:6,17,11:16,18:19)]
head(u2os.filt2)

# Checking for peptide loss. We loose ~ 400 peptides out of nearly 70,000 so not too concerned
dim(u2os) # 68621 21
dim(u2os.filt1) # 64967 21
dim(u2os.filt2) # 64967 11

# Create an MSnSet object of the background list 
u2os.samp = data.frame(sample=c("Intensity.U2OS_1","Intensity.U2OS_2","Intensity.U2OS_3"),rep=c(1,2,3))
rownames(u2os.samp) = u2os.samp$sample
res.u2os <- MSnSet(exprs = as.matrix(u2os.filt2[,c(5:7)]),fData=u2os.filt2[,-c(5:7)],pData = u2os.samp)

# Impute missing data in the background list from Geiger et al.
# Haven't drawn any plots for this. Can do it at a later date
impute.u2os <- impute(res.u2os,method = "knn")

# Aggregate Geiger et al data from peptides to proteins
# 64967 peptides are aggregated to 7507 proteins
agg.u2os = combineFeatures(impute.u2os,groupBy = fData(impute.u2os)$master_protein,cv = T,fun = "median")
dim(agg.u2os)
```
There are 7507 proteins in the U20S cell line, across 3 replicates, based on the Geiger et al., dataset. The next step is to annotate this gene list with the various functional categories that we want to perform enrichment analysis for. 

```{r 06b_Mapping-proteins-to-annotations}

#------------------------------------------------------------------------------------------------------------------------
# Step 6b: Mapping 'background' as well as 'expressed' list of proteins to various annotations
# Used a few different packages but have stuck to getBM from 'biomaRt' and queryMany from 'MyGene.info' 
#------------------------------------------------------------------------------------------------------------------------

# Need to map Geiger et al to GO terms, domains

library(biomaRt)
ensembl = useMart("ensembl", dataset = "hsapiens_gene_ensembl")

# Using biomaRt : 7507 proteins map to 181721 go terms
bg.list.bm = getBM(attributes = c("uniprotswissprot","ensembl_gene_id","hgnc_symbol","go_id","name_1006","kegg_enzyme"),filters = "uniprotswissprot",values = fData(agg.u2os)$master_protein,mart = ensembl)
head(bg.list.bm)
dim(bg.list.bm)

#------------------------------------------------------
# Mapping enriched protein list of proteins to GO terms
#------------------------------------------------------

# Mapping enriched list using the background annotations from above - this yielded fewer mappings so have mapped using getBM function though it is redundant
prot.list.bm = getBM(attributes = c("uniprotswissprot","ensembl_gene_id","hgnc_symbol","go_id","name_1006","kegg_enzyme"),filters = "uniprotswissprot",values = fData(qnt.prot)$Master.Protein.Accessions,mart = ensembl)
head(prot.list.bm)
dim(prot.list.bm) # 46005
length(unique(prot.list.bm$hgnc_symbol)) # 1518
```
Now that we have mapped genes to annotations, time for some enrichment analysis. 

```{r 06c_Performing-enrichment-analysis}

#------------------------------------------------------------------------------------------------------------------------
# Step 6c: Performing enrichment analysis using 'clusterProfiler' and 'goseq' packages
# In the first instance we will use GO terms and KEGG terms for enrichment analysis
#------------------------------------------------------------------------------------------------------------------------



#----------------------------------------------------
# Using Goseq with protein abundance as a bias....
#----------------------------------------------------
protbias=rowMax(exprs(agg.u2os))
names(protbias) = fData(agg.u2os)$master_protein
length(protbias)

bias.df = data.frame(protbias)
bias.df$UNIPROT = rownames(bias.df)
head(bias.df)

# Adding bias data to the genes in the background list and de list
prot.bias.de = merge(bias.df,bg.list.bm,by.y="uniprotswissprot",by.x="UNIPROT",all.x=T,all.y=F)

# Setting up a 'genes' vector. We've only kept those genes present in u2os as the universe
# Then we mark all those that are enriched in the analysis as genes of interest (DE if you will)
# We have 1435 genes out of 1516 that have bias data and go terms

all.genes = rep(0,nrow(bias.df))
names(all.genes) = bias.df$UNIPROT
all.genes[which(names(all.genes) %in% unique(prot.list.bm$uniprotswissprot))] = 1
print(table(all.genes))

# Calculate protein weights (probability weighting function) based on bias data which in this case is median expression across 3 replicates in Geiger et al.,
pwf.go = nullp(all.genes,'hg19','ensGene', bias.data=as.numeric(bias.df$protbias),plot.fit=TRUE)

# Check for GO enrichment given the bias data
GO.wall.go = goseq(pwf.go,gene2cat = prot.bias.de[,c(1,5)])
GO.wall.go$BH_over_represented_pvalue = p.adjust(GO.wall.go$over_represented_pvalue,method = "BH")
GO.wall.go = GO.wall.go[,c(1,6,7,4:5,2,8,3)]

enriched.go = GO.wall.go[which(GO.wall.go$BH_over_represented_pvalue <= 0.05),]
head(enriched.go,n=25)
write.table(enriched.go,paste(outdir,"Trizol-UV-dosage_GO-enrichment.txt",sep="/"),sep="\t",row.names=F,quote=F)

```
The protein "universe" used here is the list of all proteins discovered in Geiger et al., 2012. The list of peptides was mapped to proteins by Tom and annotated with master protein identifiers, crap proteins and uniqueness. This was used as it is the most comprehensive list of U2OS proteins mapped using mass spec to date. After filtering, there were ~7500 proteins generated in the study. 

The "DE list" or "enriched" list of proteins are those that were expressed in the UV dosage experiment across all 9 samples. This yields 1744 proteins of which ~1500 could be mapped to GO identifiers. I tried doing this mapping with both 'bioMart' and 'org.Hs.db' databases available as packages within R. The former yielded more mappings so this is what I proceeded with.

For GO enrichment, I used the 'goseq' package which accounts for any bias (here abundance of protein) and then checks for enrichment. 'goseq' yielded 102 terms of which 45 were BP, 38 were CC and 19 were MF terms. Of the BP (Biological Process) terms, more than half were involved in RNA processing and translation.

As an alternative, I used clusterProfiler's "enrichGO" function which does not take into account any biases. This yielded ~438 enriched terms of which 261 were BP, 64 were MF and 113 were CC. Of the biological process terms,63 were related to RNA processing.


```{r 06d_Lebelling-with-RNA-binding-domains}
#------------------------------------------------------------------------------------------------------------------------
# Step 6d : Annotating proteins with interpro domains
#------------------------------------------------------------------------------------------------------------------------

# Using the package MyGene.info for obtaining gene domains from Interpro. Seems up to date (mostly!)
# Can be accessed through python as well. 

library(mygene)
# Example of obtaining gene domains for each gene
qm = queryMany(c("A0AVT1","A1L020","A1X283","A5YKK6","A6NHR9","A8MYA2"),scopes="uniprot",fields=c("id","entrezgene","name","symbol","interpro"))
qm$domains = sapply(sapply(qm$interpro,"[[",3),function(x) paste(x,collapse="; "))
head(qm)               

# Geiger list being annotated with interpro descriptions
geiger.qm = queryMany(unique(bg.list.bm$uniprotswissprot),scopes="uniprot",fields=c("id","entrezgene","name","symbol","interpro"))
geiger.qm$domains = sapply(sapply(geiger.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))

# UV-dosage protein list being annotated with interpro descriptions
uv.qm = queryMany(unique(prot.list.bm$uniprotswissprot),scopes="uniprot",fields=c("id","entrezgene","name","symbol","interpro"))
uv.qm$domains = sapply(sapply(uv.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))

#--------------------------------------------------------------------------------
# Making a list of domains that define RNA binding proteins
# Couldn't find PIWI/PAZ domains in the UV gene list but present in Geiger list
# Looking at Burd paper which includes 'RGG' box which I think is HnRNP as well as cold_shock domain
# Can't find TRAP protein (trp RNA-Binding attenuation protein)
# Have added new RBDs from Castello's 2016 paper - Thioredoxin, PDZ, DZF, 
#--------------------------------------------------------------------------------

rbd.doms = c("RRM_dom","KH_dom","dsRBD_dom","Znf_CCCH","Znf_C2H2","Znf_CCHC","S1_dom","PAZ_dom","Piwi","Nucleotide-bd_a/b_plait","CSD","Cold-shock_CS","Pumilio_RNA-bd_rpt","SAM;","SAM/pointed","DEAD","Thioredoxin","PDZ","DZF_dom")


# Annotating both geiger and uv-dosage datasets with known "rbd" domains and how many of these RBD domains each protein has.
uv.qm$num.rbds = rowSums(sapply(rbd.doms, function(x) grepl(x, uv.qm$domains)))
uv.qm$which.rbd = apply(sapply(rbd.doms, function(x) grepl(x, uv.qm$domains)),1, function(y) paste(names(which(y==T)),collapse="; "))

head(uv.qm[which(uv.qm$num.rbds != 0),],n=10)

geiger.qm$num.rbds = rowSums(sapply(rbd.doms, function(x) grepl(x, geiger.qm$domains)))
geiger.qm$which.rbd = apply(sapply(rbd.doms, function(x) grepl(x, geiger.qm$domains)),1, function(y) paste(names(which(y==T)),collapse="; "))
head(geiger.qm[which(geiger.qm$num.rbds != 0),],n=10)

table(uv.qm$num.rbds) # 254 that have one or more RBD domains
table(geiger.qm$num.rbds) # 694 that have one or more RBD domains

```


```{r 06e_Enrichment-for-RNA-binding-domains}

#------------------------------------------------------------------------------------------------------------------------
# Step 6e : Performing enrichment analysis using 'clusterProfiler' and 'goseq' packages but with Interpro domains
#------------------------------------------------------------------------------------------------------------------------

# 'goseq' to see if RNA binding domains come up as "enriched"
pwf = nullp(all.genes,'hg19','ensGene', bias.data=as.numeric(bias.df$protbias),plot.fit=TRUE)

# Converting Geiger et al domains data to a list with each line only having one domain
geiger.doms = data.frame(geiger.qm[,c("query","domains")])

library(data.table)
d.dt <- data.table(geiger.doms, key="query")
geiger.cat <- d.dt[, list(domains = unlist(strsplit(domains, "; "))), by=query]

# Check for GO enrichment given the bias data using domains
GO.wall.domains = goseq(pwf,gene2cat = geiger.cat)
GO.wall.domains$BH_over_represented_pvalue = p.adjust(GO.wall.domains$over_represented_pvalue,method="BH")
GO.doms.enriched = GO.wall.domains[which(GO.wall.domains$BH_over_represented_pvalue <= 0.05),]
GO.doms.enriched
write.table(GO.doms.enriched,paste(outdir,"Trizol-UV-dosage_Interpro-domain-enrichment.txt",sep="/"),sep="\t",row.names=F,quote=F)

# Just looking for our domains of interest and where they rank in the goseq analysis
GO.wall.domains[grep(paste(rbd.doms,collapse="|^"),GO.wall.domains$category),]

# Are the Ig-fold proteins glycoproteins ? If not, why are they appearing in the analysis ?
ig.prots = data.frame(uv.qm[grep("Ig-like|Ig_sub|Ig_V",uv.qm$domains),])
dim(ig.prots) # n = 54
ig.rbds = ig.prots[which(ig.prots$num.rbds > 0),] # n = 2

```
Would like to map each of the proteins to PFAM/SMART domains to see if they are indeed RNA binding proteins......
Have mapped RNA BP domains to both Geiger and UV.dosage. 
Need to look at the genes involved for which we have further evidence that they are indeed RBPs

The domain "Nucleotide-bd_a/b_plait" is present in almost all (16/18) heterogeneous nuclear ribonucleoproteins whose main task is to move mRNA out of the nucleus. This domain has an interpro entry IPR012677 which is no longer valid. This domain is also present in nucleolin and EWSR1. This might be the "RGG-box" domain eluded to in Burd and Dreyfuss, 1994. Excitingly, "Nucleotide-bd_a/b_plait" is a top domain the goseq analysis. I will substitute hnRNP searches with this term. 

"Ig-like"/"Ig_sub" from Tom's notes are indicative of glycoproteins which might be RNA-binding. There are 58 Ig term related proteins in the UV-dosage experiments of which only 2 have RNA-binding domains indicating only a small fraction have RNA binding capapbilities but majority of them are involved in other functions.

```{r 07_Mapping-oligodT-to-domains}

#--------------------------------------------------------------------
# 07 : Mapping oligodT data to domains and looking for enrichment
#--------------------------------------------------------------------

oligo.cl.in.nc = read.table("Input/Leicester-oligodT-CL-prot.txt",header=T,sep="\t") # 328 gene symbols from Rayner's file
oligo.nc = read.table("Input/Leicester-oligodT-NC-prot.txt",header=T,sep="\t") # 73 gene symbols from Rayner's file

dim(oligo.cl.in.nc)
dim(oligo.nc)

# Present in non-crosslinked and hence will be removed
oligo.cl = oligo.cl.in.nc[-which(oligo.cl.in.nc$GeneName %in% oligo.nc$GeneName),]
dim(oligo.cl) # 258 are present only in the crosslinked and not in non-crosslinked samples

# Which genes are present in both cross and non-crosslinked samples
cl.and.nc.prot = oligo.cl.in.nc[which(oligo.cl.in.nc$GeneName %in% oligo.nc$GeneName),]
dim(cl.and.nc.prot) # 70 5

# Mapping gene symbols to proteins
# One transcript can be spliced alternatively to produce multiple proteins so we expect more when we map to uniprot
# We now have 972 lines mapping the 328 genes to proteins/domains

# For crosslinked samples
oligo.cl.qm = queryMany(unique(oligo.cl$GeneName),scopes="symbol",fields=c("id","entrezgene","name","uniprot","interpro"))
oligo.cl.qm$domains = sapply(sapply(oligo.cl.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))
oligo.cl.qm = as.data.frame(oligo.cl.qm)
dim(oligo.cl.qm) # 762

# For non-crosslinked samples
oligo.nc.qm = queryMany(unique(oligo.nc$GeneName),scopes="symbol",fields=c("id","entrezgene","name","uniprot","interpro"))
oligo.nc.qm$domains = sapply(sapply(oligo.nc.qm$interpro,"[[",3),function(x) paste(x,collapse="; "))
oligo.nc.qm = as.data.frame(oligo.nc.qm)
dim(oligo.nc.qm) # 224

```
In this first step, we are reading in oligodT data from one experiment with both crosslinked(cl) and non-crosslinked(nc) samples. We remove proteins from the 'cl' which were also present in 'nc' as we cannot comment on enrichment.

In addition, we annotate proteins given by their GeneNames/HGNC Symbols to entrezgene id, uniprot id, gene description, interpro domains and trembl ids. Because one gene can be alternatively spliced to multiple proteins, we have a one-to-many mapping and 258 crosslinked genes give us 762 crosslinked proteins. Similarly, 73 non-crosslinked genes give us 224 non-crosslinked proteins 

```{r 08_Filtering-oligodT-proteins}

# -----------------------------------
# Some filtering of oligodT proteins
#------------------------------------

# Filtering for those with Swissprot ids only
#--------------------------------------------

# 587/762 cross-linked proteins are high confidence and are not missing SwissProt ids
oligo.cl.sp = oligo.cl.qm[which(!is.na(oligo.cl.qm$uniprot.Swiss.Prot)),]
length(unique(oligo.cl.sp$uniprot.Swiss.Prot))

# 176/224 non-crosslined proteins are high confidence
oligo.nc.sp = oligo.nc.qm[which(!is.na(oligo.nc.qm$uniprot.Swiss.Prot)),]
length(unique(oligo.nc.sp$uniprot.Swiss.Prot))

# Remove mass spec contaminant proteins as we did with Trizol data
#--------------------------------------------------------------------
oligo.cl.no.contam = oligo.cl.sp[-which(oligo.cl.sp$uniprot.Swiss.Prot %in% contam$Protein.Group.Accessions),]
length(unique(oligo.cl.no.contam$uniprot.Swiss.Prot)) # 586 so we removed 1 contaminants ALB not present in 'nc' samples

oligo.nc.no.contam = oligo.nc.sp[-which(oligo.nc.sp$uniprot.Swiss.Prot %in% contam$Protein.Group.Accessions),]
length(unique(oligo.nc.no.contam$uniprot.Swiss.Prot)) # 172 so we removed 4 contaminants KRT2, KRT10, RPS27A, KRT1

```
We have two datasets now - oligo.cl.no.contam made of 586 unique proteins and oligo.nc.no.contam made of 172 proteins. Next step is to set up goseq. In the initial run, I forgot that the bias data was from U2OS Geiger rather than our own expression so will implement this.

```{r 09_oligodT-GO-Interpro-enrichment}

# ------------------------------------------------------------------------
# Function  : runGoseq
# Aim       : runs goseq on a list of genes
# Input     : list of genes
# Output    : enriched list of Interpro domains
# ------------------------------------------------------------------------

runGoseq <- function(genelist,bglist,bias.dat=NULL,cat.oligo){

  # setting up goseq object
  all.genes.comp = rep(0,nrow(bglist))
  names(all.genes.comp) = rownames(bglist)
  all.genes.comp[which(names(all.genes.comp) %in% unique(genelist))] = 1
  table(all.genes.comp)
  
  # Remove missing values
  comp.no.missing = all.genes.comp[which(!is.na(names(all.genes.comp)))]
  table(comp.no.missing)
  
    
  # Running the function to calculate weights. We have no bias information as we did in UV experiment
  # This is because mass spec was run in detection mode not quantitation mode. 
  pwf.comp = nullp(comp.no.missing,'hg19','geneSymbol', bias=bias.dat,plot.fit=TRUE)
  
  # goseq enrichment with domains for cross-linked samples
  goseq.comp = goseq(pwf.comp,gene2cat = cat.oligo)
  goseq.comp$BH_over_represented_pvalue = p.adjust(goseq.comp$over_represented_pvalue,method = "BH")
  goseq.comp
  
  enriched.goseq.comp = goseq.comp[which(goseq.comp$BH_over_represented_pvalue <= 0.05),]
  return(enriched.goseq.comp)

}

# -----------------------------------------------------------------
# Running goseq for Interpro domain enrichment (using UniProt IDs)
# -----------------------------------------------------------------

dt.oligo <- data.table(as.data.frame(geiger.qm[,c("query","domains")]), key="query")
cat.oligo <- dt.oligo[, list(domains = unlist(strsplit(domains, "; "))), by=query]

enriched.dom.cl.oligo = runGoseq(oligo.cl.no.contam$uniprot.Swiss.Prot, bias.df, bias.df$protbias, cat.oligo)
enriched.dom.nc.oligo = runGoseq(oligo.nc.no.contam$uniprot.Swiss.Prot, bias.df, bias.df$protbias, cat.oligo)


# --------------------------------------------------------
# Running goseq for GO enrichment (using Gene Symbols)
# -------------------------------------------------------

# Need to get gene symbols for u2os list
protbias.sym = rowMax(exprs(agg.u2os))
names(protbias.sym) = sapply(strsplit(as.character(fData(agg.u2os)$protein_description),"\\||\\_"),"[[",3)
length(protbias.sym)

bias.df.sym = data.frame(protbias.sym)
bias.df.sym$SYMBOL = rownames(bias.df.sym)
head(bias.df.sym)

cat.sym <- bg.list.bm[,c("hgnc_symbol","go_id")]

# Call runGoseq function
enriched.go.cl.oligo = runGoseq(oligo.cl.no.contam$query, bias.df.sym, bias.df.sym$protbias.sym, cat.sym)
enriched.go.cl.oligo = enriched.go.cl.oligo[,c(1,6,7,4:5,2,8,3)]
enriched.go.nc.oligo = runGoseq(oligo.nc.no.contam$query, bias.df.sym, bias.df.sym$protbias.sym, cat.sym)
enriched.go.nc.oligo = enriched.go.nc.oligo[,c(1,6,7,4:5,2,8,3)]

```
Interestingly, the oligodT data seems a lot "cleaner" than trizol dataset. By this I mean, the top domains are most definitely all known RNA-binding domains based on literature looking at RBPs (Lunde 2007, Burd 1994). In the Trizol data we get "Ig-like" domains as one of the top hits which we don't see at all in the oligodT data.

Between crosslinked and non-crosslinked samples, we still see some overlap in that we are getting RNA-binding domains and proteins in non-crosslinked samples but the number of such proteins in a LOT lower in non-crosslinked than in crosslinked samples. 
```{r 11_Intersect-of-proteins}
#-----------------------------------------------------------------------
# 11 : Looking at the intersect of proteins between oligodT and Trizol
#-----------------------------------------------------------------------

# Had to map Trizol to hgnc_symbol as oligodT is onyl in symbols. Note : getBM only allows 5 attributes at a time so remove entrezgene.

dt.dom.oligo <- data.table(as.data.frame(geiger.qm[,c("symbol","domains")]), key="symbol")
cat.dom.oligo <- dt.dom.oligo[, list(domains = unlist(strsplit(domains, "; "))), by=symbol]

v = venn(list(Trizol=unique(prot.list.bm$uniprotswissprot),oligodT=unique(oligo.cl.qm$uniprot.Swiss.Prot)))

both = attr(v,"intersection")$`Trizol:oligodT`
both.enrich = runGoseq(both,bias.df, bias.df$protbias,geiger.cat)
both.enrich.interpro = runGoseq(both,bias.df, bias.df$protbias,bg.list.bm[,c(1,5)])
write.table(both.enrich,paste(outdir,"oligodT-Trizol-common-genes-Interpro-enrichment.txt",sep="/"),sep="\t",row.names=F,quote=F)

oligo.only = attr(v,"intersection")$`oligodT`
oligo.only.enrich.interpro = runGoseq(oligo.only,bias.df, bias.df$protbias,geiger.cat)
oligo.only.enrich.go = runGoseq(oligo.only,bias.df, bias.df$protbias,bg.list.bm[,c(1,5)])
write.table(oligo.only.enrich,paste(outdir,"oligodT-only-genes-101-Interpro-enrichment.txt",sep="/"),sep="\t",row.names=F,quote=F)

trizol.only = attr(v,"intersection")$`Trizol`
trizol.only.enrich = runGoseq(trizol.only,bias.df, bias.df$protbias,geiger.cat)
trizol.only.enrich.interpro = runGoseq(trizol.only,bias.df, bias.df$protbias,bg.list.bm[,c(1,5)])
write.table(trizol.only.enrich,paste(outdir,"Trizol-only-genes-1296-Interpro-enrichment.txt",sep="/"),sep="\t",row.names=F,quote=F)

intersect(oligo.only,bg.list.bm$hgnc_symbol)
intersect(trizol.only,bg.list.bm$hgnc_symbol)
intersect(both,bg.list.bm$hgnc_symbol)
```



```{r 10_Detour-comparing-other-U2OS-datasets}

#------------------------------------------------------------------------------------------------------------------------
# Step 10:Performing enrichment analysis using 'clusterProfiler' and 'goseq' packages
# In the first instance we will use GO terms and KEGG terms for enrichment analysis
#------------------------------------------------------------------------------------------------------------------------

geiger = as.character(unique(fData(agg.u2os)$master_protein))

beck = read.table("Input/Beck2011_n5781.txt")
beck = as.character(beck$V1)

lundberg.ens = read.table("Input/Lundberg2010_n5480.txt")
lundberg = unique(bitr(as.character(lundberg.ens$V1),fromType="ENSEMBL", toType="UNIPROT", OrgDb="org.Hs.eg.db")$UNIPROT)
length(lundberg)

library(venn)
library(gplots)
library(limma)

?vennCounts
?vennDiagram
venn.u2os = venn(list(Geiger2012=geiger,Beck2011=beck,Lundberg2010=lundberg))

```
Small exercise on how much Geiger et al, Beck et al, and Lundberg et al., protein sets from Mass Spectrometery experiments overlap. With Lundberg et al., I had to map Ensembl IDs to UNIPROT and then do the comparison which caused a one-to-many mapping. The excess 4941 only found in Lundberg et al is almost exclusively due to the mapping of one Ensembl ID to many UNIPROT IDs. Geiger et al, being the most recent study does claim to have maximal protein mapping for U2OS. Beck et al., 

Should we use just the 4145 that overlaps as our high confident set or focus on Geiger as it the most recent ? 

```{r 11_Extras}
#-------------------
# goseq with KEGG
#-------------------

# Restricted to only those proteins that had KEGG mappings in bioMart so not very extensive.
# Better mapping and analysis with clusterProfiler....

#------------------------------
# Function : mapPathwayToName
#------------------------------

mapPathwayToName <- function(organism) {
  KEGG_PATHWAY_LIST_BASE <- "http://rest.kegg.jp/list/pathway/"
  pathway_list_REST_url <- paste(KEGG_PATHWAY_LIST_BASE, organism, sep="")
 
  pathway_id_name <- data.frame()
 
  for (line in readLines(pathway_list_REST_url)) {
    tmp <- strsplit(line, "\t")[[1]]
    pathway_id <- strsplit(tmp[1], organism)[[1]][2]
    pathway_name <- tmp[2]
    pathway_name <- strsplit(pathway_name, "\\s+-\\s+")[[1]][1]
    pathway_id_name[pathway_id, 1] = pathway_name
 
  }
 
  names(pathway_id_name) <- "pathway_name"
  pathway_id_name
}

kegg.names = mapPathwayToName('hsa')
kegg.list = bg.list.bm[which(bg.list.bm$kegg_enzyme != ""),]
kegg.list$kegg = sapply(strsplit(kegg.list$kegg_enzyme,"\\+"),"[[",1)

# Check for GO enrichment given the bias data using KEGG mappings
kegg.all.genes = all.genes[which(names(all.genes) %in% kegg.list$uniprotswissprot)]
table(kegg.all.genes)
kegg.bias.df = bias.df[which(bias.df$UNIPROT %in% kegg.list$uniprotswissprot),]

# Go seq based on KEGG 
#write.table(data.frame(all.genes),"All-genes-for-goseq.txt",sep="\t",row.names=T, quote=F)
kegg.ids = read.table("Input/All-genes-for-goseq-with-KEGG.txt",sep="\t",header=T)

KEGG.pwf = nullp(all.genes,'hg19','ensGene', bias.data=as.numeric(bias.df$protbias),plot.fit=TRUE)
KEGG.wall = goseq(KEGG.pwf,gene2cat = kegg.ids[,c(1,2)])

KEGG.wall$BH_over_represented_pvalue = p.adjust(KEGG.wall$over_represented_pvalue,method = "BH")
KEGG.wall$description = kegg.names[KEGG.wall$category,]
KEGG.wall = KEGG.wall[,c(1,7,4:5,2,6,3)]
KEGG.wall

prot.list = as.character(unique(prot.list.bm$entrezgene)) # n = 1516
bg.list = as.character(unique(bg.list.bm$entrezgene)) # n = 7477

ggo.bp <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "BP",qvalueCutoff = 0.05,readable = TRUE)
ggo.mf <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "MF",qvalueCutoff = 0.05,readable = TRUE)
ggo.cc <- enrichGO(gene = prot.list,universe = bg.list,OrgDb = org.Hs.eg.db,ont = "CC",qvalueCutoff = 0.05,readable = TRUE)

ggo = rbind(data.frame(ggo.bp,Ontology="BP"),data.frame(ggo.mf,Ontology="MF"),data.frame(ggo.cc,Ontology="CC"))
ggo = ggo[,c(1:2,10,3:4,7,5:6)]
ggo
dotplot(ggo.mf)
dotplot(ggo.bp)
dotplot(ggo.cc)
head(ggo,n=20)


# Doing a KEGG based enrichment for the enriched protein list
kegg.prot = enrichKEGG(gene = prot.list,universe = bg.list,qvalueCutoff = 0.05)
kegg.prot = data.frame(kegg.prot)
kegg.prot = kegg.prot[order(kegg.prot$Count,decreasing=T),]


```